EBK MATHEMATICS FOR MACHINE TECHNOLOGY
EBK MATHEMATICS FOR MACHINE TECHNOLOGY
8th Edition
ISBN: 9781337798396
Author: SMITH
Publisher: CENGAGE LEARNING - CONSIGNMENT
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Chapter 26, Problem 21A
To determine

(a)

Find the addition of the given expression with same unit.

Expert Solution
Check Mark

Answer to Problem 21A

8ft.

Explanation of Solution

Given:

The given addition is, 3ft9in.+4ft7in.

Calculation:

Given: 3ft9in.+4ft7in.

Add the numerical values and leave the units unchanged.

Arrange like units in the same column and add each column.

3ft9in.4ft7in._7ft12in.

Simplify the sum. Divide 12in by 12 to express as feet.

1212in.=1ft

Now,

Add : 7ft+1ft=8ft

Hence the solution is, 8ft.

To determine

(b)

Find the subtraction of the given expression with same unit.

Expert Solution
Check Mark

Answer to Problem 21A

1 ft8in..

Explanation of Solution

Given:

The given addition is, 6ft5in.4ft9in.

Calculation:

Given: 6ft5in.4ft9in.

subtract the numerical values and leave the units unchanged.

Arrange like units in the same column and add each column.

6ft5in.=5ft17in.

5ft17in.4ft9in._1 ft8in.

Hence the solution is, 1 ft8in..

To determine

(c)

Find the multiplicationof the given expression with same unit.

Expert Solution
Check Mark

Answer to Problem 21A

23ft13in.

Explanation of Solution

Given:

The given addition is, 7ft9in.×3

Calculation:

Given: 7ft9in.×3

Multiply the numerical values and leave the units unchanged.

7ft9in.×3=21ft27in.

Simplify the product.

27in.=2712ft=2ft13in.

Now the product is,

23ft13in.

Hence the solution is, 23ft13in..

To determine

(d)

Find the division of the given expression with same unit.

Expert Solution
Check Mark

Answer to Problem 21A

1ft

7in.

Explanation of Solution

Given:

The given addition is, 7ft11in.÷5

Calculation:

Given: 7ft11in.÷5

Divide the numerical values and leave the units unchanged.

Divide 7ft by 5.

7ft÷5=1ft(quotient)anda2ftremainder.

Express the 2ft remainder as 24in..

2ft=2×12in.=24in.

Add 24 inches to the 11 inches.

24in.+11in.=35in.

Divide 35 inches by 5.

35in.÷5=7in.(quotient)

Collect quotient.

1ft

7in.

Hence the solution is, 1ft

7in.

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Each answer must be justified and all your work should appear. You will be marked on the quality of your explanations. You can discuss the problems with classmates, but you should write your solutions sepa- rately (meaning that you cannot copy the same solution from a joint blackboard, for exam- ple). Your work should be submitted on Moodle, before February 7 at 5 pm. 1. True or false: (a) if E is a subspace of V, then dim(E) + dim(E) = dim(V) (b) Let {i, n} be a basis of the vector space V, where v₁,..., Un are all eigen- vectors for both the matrix A and the matrix B. Then, any eigenvector of A is an eigenvector of B. Justify. 2. Apply Gram-Schmidt orthogonalization to the system of vectors {(1,2,-2), (1, −1, 4), (2, 1, 1)}. 3. Suppose P is the orthogonal projection onto a subspace E, and Q is the orthogonal projection onto the orthogonal complement E. (a) The combinations of projections P+Q and PQ correspond to well-known oper- ators. What are they? Justify your answer. (b) Show…
1. True or false: (a) if E is a subspace of V, then dim(E) + dim(E+) = dim(V) (b) Let {i, n} be a basis of the vector space V, where vi,..., are all eigen- vectors for both the matrix A and the matrix B. Then, any eigenvector of A is an eigenvector of B. Justify. 2. Apply Gram-Schmidt orthogonalization to the system of vectors {(1, 2, -2), (1, −1, 4), (2, 1, 1)}. 3. Suppose P is the orthogonal projection onto a subspace E, and Q is the orthogonal projection onto the orthogonal complement E. (a) The combinations of projections P+Q and PQ correspond to well-known oper- ators. What are they? Justify your answer. (b) Show that P - Q is its own inverse. 4. Show that the Frobenius product on n x n-matrices, (A, B) = = Tr(B*A), is an inner product, where B* denotes the Hermitian adjoint of B. 5. Show that if A and B are two n x n-matrices for which {1,..., n} is a basis of eigen- vectors (for both A and B), then AB = BA. Remark: It is also true that if AB = BA, then there exists a common…
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