Consider tan (3/I – 5) = -1. We wish to determine all solutions for this problem. First solve the equation for a without evaluating the inverse trigonometric function. I = What is the period of tangent? List all values of 0 in the interval (-÷, 5) such that tan(0) = -1. (Notice the relationship between the period and the interval here.) (List all values in this answer box separated by a comma. Depending on the trig function and value, it is possible that there will only be one entry.) Now list ALL values of 0 such that tan(0) = -1. where k e Z. (There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by comma. Remember to use [k] as appropriate..) Of course, we are not really looking for values of 0, we are looking for values of z. Knowing that 0 = 3VT – 5, find all solutions for T. where ke Z (There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use k as appropriate.) The principle solution is a =
Consider tan (3/I – 5) = -1. We wish to determine all solutions for this problem. First solve the equation for a without evaluating the inverse trigonometric function. I = What is the period of tangent? List all values of 0 in the interval (-÷, 5) such that tan(0) = -1. (Notice the relationship between the period and the interval here.) (List all values in this answer box separated by a comma. Depending on the trig function and value, it is possible that there will only be one entry.) Now list ALL values of 0 such that tan(0) = -1. where k e Z. (There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by comma. Remember to use [k] as appropriate..) Of course, we are not really looking for values of 0, we are looking for values of z. Knowing that 0 = 3VT – 5, find all solutions for T. where ke Z (There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use k as appropriate.) The principle solution is a =
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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![Consider tan(3/T – 5) = -1.
We wish to determine all solutions for this problem.
First solve the equation for a without evaluating the inverse trigonometric function. I =
What is the period of tangent?
List all values of 0 in the interval (-5,5) such that tan(0) = -1.
(Notice the relationship between the period and the interval here.)
(List all values in this answer box separated by a comma. Depending on the trig function and value, it is possible that there will only be one entry.)
Now list ALL values of 0 such that tan(0) = -1.
„where k e Z.
(There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use ſk] as appropriate.)
Of course, we are not really looking for values of 0, we are looking for values of x. Knowing that 0 = 3VT – 5, find all solutions for T.
T.
where ke Z
(There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use k as appropriate.)
The principle solution is a =](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffb16a76e-fa7c-483f-be48-5c9208515e0d%2F84dfd858-48d1-46ce-830b-a79ed068333e%2Fvjk8kar_processed.png&w=3840&q=75)
Transcribed Image Text:Consider tan(3/T – 5) = -1.
We wish to determine all solutions for this problem.
First solve the equation for a without evaluating the inverse trigonometric function. I =
What is the period of tangent?
List all values of 0 in the interval (-5,5) such that tan(0) = -1.
(Notice the relationship between the period and the interval here.)
(List all values in this answer box separated by a comma. Depending on the trig function and value, it is possible that there will only be one entry.)
Now list ALL values of 0 such that tan(0) = -1.
„where k e Z.
(There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use ſk] as appropriate.)
Of course, we are not really looking for values of 0, we are looking for values of x. Knowing that 0 = 3VT – 5, find all solutions for T.
T.
where ke Z
(There will be a separate formula for each value you listed in the previous answer box. List each formula in this answer box separated by a comma. Remember to use k as appropriate.)
The principle solution is a =
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