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Question 001A: Answer the following Question involving the Motion of an Object. An object has a velocity of v(t) = 8-sin(4t). Use an integral to find the general position function of the object. O r(t) = 2+cos(4t) + C O r(t) = -2*cos(4t) + C O r(t) = -8-cos(4t) + C O r(t) = 2*sin(4t) + C QUESTION 2 Question 001B: Answer the following Question involving the Motion of an Object Using your answer from Part A, and an Initial Position of r(0) = 15, find the value of the "+ C" from Part A, and then write your specific position function for the object. O r(t) = 2xcos(4t) + 13 O r(t) = -2xcos(4t) + 15 O rít) = 2+sin(4t) + 15 O r(t) = -2-cos(4t) + 17

Question 001A: Answer the following Question involving the Motion of an Object. An object has a velocity of v(t) = 8-sin(4t). Use an integral to find the general position function of the object. O r(t) = 2+cos(4t) + C O r(t) = -2*cos(4t) + C O r(t) = -8-cos(4t) + C O r(t) = 2*sin(4t) + C QUESTION 2 Question 001B: Answer the following Question involving the Motion of an Object Using your answer from Part A, and an Initial Position of r(0) = 15, find the value of the "+ C" from Part A, and then write your specific position function for the object. O r(t) = 2xcos(4t) + 13 O r(t) = -2xcos(4t) + 15 O rít) = 2+sin(4t) + 15 O r(t) = -2-cos(4t) + 17

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 40E
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Question 001A: Answer the following Question involving the Motion of an Object. An object has a velocity of v(t) = 8+sin(4t). Use an integral to find the general position function of the object. O r(t) = 2+cos(4t) + C O r(t) = -2*cos(4t) + C O r(t) = -8*Cos(4t) + C r(t) = 2*sin(4t) + C QUESTION 2 Question 001B: Answer the following Question involving the Motion of an Object Using your answer from Part A, and an Initial Position of r(0) = 15, find the value of the "+ C" from Part A, and then write your specific position function for the object. O r(t) = 2*cos(4t) + 13 O r(t) = -2+cos(4t) + 15 r(t) = 2+sin(4t) + 15 r(t) = -2*cos(4t) + 17
Transcribed Image Text:Question 001A: Answer the following Question involving the Motion of an Object. An object has a velocity of v(t) = 8+sin(4t). Use an integral to find the general position function of the object. O r(t) = 2+cos(4t) + C O r(t) = -2*cos(4t) + C O r(t) = -8*Cos(4t) + C r(t) = 2*sin(4t) + C QUESTION 2 Question 001B: Answer the following Question involving the Motion of an Object Using your answer from Part A, and an Initial Position of r(0) = 15, find the value of the "+ C" from Part A, and then write your specific position function for the object. O r(t) = 2*cos(4t) + 13 O r(t) = -2+cos(4t) + 15 r(t) = 2+sin(4t) + 15 r(t) = -2*cos(4t) + 17
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