Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567. To find: Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567. Solution: The output of the aforementioned statement, (x*10+0.5)/10, when: x=3.5 The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double. The following is the sample code: The output of the above function will look like: x=3.45 The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double. The following is the sample code: The output of the above function will look like: x=3.76 The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Question

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Answer 1

Expert Solution & Answer

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

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Check out a sample textbook solution

See solution

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Answer 2

Expert Solution & Answer

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Expert Solution & Answer

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Expert Solution & Answer

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Expert Solution & Answer

Answer 6

Expert Solution & Answer

Answer 7

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 8

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 9

Chapter 4, Problem 23PS

a.

Explanation of Solution

Â Given: The expression is floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x10+0.5)/10, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*10+0.5)/10, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.800000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 10

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 11

b.

Explanation of Solution

Â Given: The expression is floor (x100+0.5)/100 where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x100+0.5)/100, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*100+0.5)/100, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.450000. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 12

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 13

c.

Explanation of Solution

Â Given: The expression is floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

To find:Â The value of the expression, floor (x1000+0.5)/1000, where x is 3.5, 3.45, 3.76, 3.234, and 3.4567.

Solution:

The output of the aforementioned statement, (x*1000+0.5)/1000, when:

x=3.5

The output of the aforementioned expression will evaluate to 3.500000. On substituting the value of x as 3.5, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.45

The output of the aforementioned expression will evaluate to 3.5. On substituting the value of x as 3.45, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x. The value it will return will be of type, double.

The following is the sample code:

The output of the above function will look like:

x=3.76

The output of the aforementioned expression will evaluate to 3.760000. On substituting the value of x as 3.76, the expression will be evaluated. Then the function named â€˜floor()â€™ is applied, which will return the largest double value which is smaller than or equal to integer x...

Answer 14

Expert Solution & Answer

Answer 15

Expert Solution & Answer

Answer 16

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Answer 17

Ch. 4 - Prob. 1PS Ch. 4 - The function definition contains the code for a...Ch. 4 - Function calls that return void may not be used as...Ch. 4 - The address operator (&) is used to tell the...Ch. 4 - Variables defined within a block have global...Ch. 4 - Prob. 6PS Ch. 4 - Which of the following statements about function...Ch. 4 - Which of the following is not a part of a function...Ch. 4 - Which of the following statements about function...Ch. 4 - Which of the following statements about local...

Explanation of Solution

Explanation of Solution

Explanation of Solution

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