1. The cosine function is one-to-one on the interval (0,r) arccos(x) = 0 with domain [-1.1] so we can define the inverse of cosine function cos¹(x) = 2. The independent variable, x, in the function sin¹(a) represents the values of sine function and these values lie in the interval [-1, 1]. true 3. The values of the tan¹ (2) are in the interval [-]. it is true 4. The range of the function tan¹(x) = arctan(x) = 0 is (-). false statement 5. The function sin() is one-to-one in the interval (-). it is not true V V
1. The cosine function is one-to-one on the interval (0,r) arccos(x) = 0 with domain [-1.1] so we can define the inverse of cosine function cos¹(x) = 2. The independent variable, x, in the function sin¹(a) represents the values of sine function and these values lie in the interval [-1, 1]. true 3. The values of the tan¹ (2) are in the interval [-]. it is true 4. The range of the function tan¹(x) = arctan(x) = 0 is (-). false statement 5. The function sin() is one-to-one in the interval (-). it is not true V V
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Sini
![1. The cosine function is one-to-one on the interval (0,r)
arccos(x) = 0
✓with domain [-1.1]
so we can define the inverse of cosine function cos¹(x) =
2. The independent variable, x, in the function sin¹(a) represents the values of sine function and these values lie in the interval [-1, 1].
true
3. The values of the tan¹(a) are in the interval [-]. it is true
4. The range of the function tan¹(x) = arctan(x) = 0 is (-). false statement
5. The function sin() is one-to-one in the interval (-). it is not true](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0143c836-8f2c-4043-b7b3-58e093f2fd4b%2F992158fc-93d8-4b85-a3be-628a6ac91d74%2F1hwefix_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. The cosine function is one-to-one on the interval (0,r)
arccos(x) = 0
✓with domain [-1.1]
so we can define the inverse of cosine function cos¹(x) =
2. The independent variable, x, in the function sin¹(a) represents the values of sine function and these values lie in the interval [-1, 1].
true
3. The values of the tan¹(a) are in the interval [-]. it is true
4. The range of the function tan¹(x) = arctan(x) = 0 is (-). false statement
5. The function sin() is one-to-one in the interval (-). it is not true
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