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A(t) = 3 sin(t) 4 cos(t)] a. Find the values of t such that A(t) is not invertible. You may use k to denote any possible integer in your answer (e.g., if the answer is all integer multiples of 5, you would enter 5k, where k is any integer). A(t) is not invertible when t = k*pi/2 , where k is any integer. b. Find a formula for A-1(t) for the values of t for which A(t) is invertible. A-(t) =

A(t) = 3 sin(t) 4 cos(t)] a. Find the values of t such that A(t) is not invertible. You may use k to denote any possible integer in your answer (e.g., if the answer is all integer multiples of 5, you would enter 5k, where k is any integer). A(t) is not invertible when t = k*pi/2 , where k is any integer. b. Find a formula for A-1(t) for the values of t for which A(t) is invertible. A-(t) =

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 64E
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b. Find a formula for A−1(t) for the values of t for which A(t) is invertible.

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3 sin(t) -4 cos(t) [3 sin(t) A(t) = 4 cos(t) a. Find the values of t such that A(t) is not invertible. You may use k to denote any possible integer in your answer (e.g., if the answer is all integer multiples of 5, you would enter 5k, where k is any integer). A(t) is not invertible when t = k*pi/2 where k is any integer. b. Find a formula for A-1(t) for the values of t for which A(t) is invertible. A-1(t)
Transcribed Image Text:3 sin(t) -4 cos(t) [3 sin(t) A(t) = 4 cos(t) a. Find the values of t such that A(t) is not invertible. You may use k to denote any possible integer in your answer (e.g., if the answer is all integer multiples of 5, you would enter 5k, where k is any integer). A(t) is not invertible when t = k*pi/2 where k is any integer. b. Find a formula for A-1(t) for the values of t for which A(t) is invertible. A-1(t)
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