1. For each of the parametric curves, sketch the graph and indicate its orientation. Write the non- parametric form of the equation. a. _x=t+1₂y=t² b. x=t-1, y = t-1 c. x = tan²0, y = sec² 0 [Hint: Recall 1 + tan² 0 = sec² 0]

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Note: In this homework, some of the integrals can be calculated with various calculus and algebraic
techniques learned in class. Find exact values for these integrals. If they cannot be calculated by
techniques learned in this course, then you may calculate the integrals numerically: use n = 6 if you use
Simpson's Rule, or n = 10 if you use the Trapezoidal rule.
1.
For each of the parametric curves, sketch the graph and indicate its orientation. Write the non-
parametric form of the equation.
x=t+1, y = t²
t
a.
b. x=t-1, y
C.
=
t-
x = tan²0, y = sec² 0 [Hint: Recall 1 + tan² 0
=
sec² 0]
Transcribed Image Text:Note: In this homework, some of the integrals can be calculated with various calculus and algebraic techniques learned in class. Find exact values for these integrals. If they cannot be calculated by techniques learned in this course, then you may calculate the integrals numerically: use n = 6 if you use Simpson's Rule, or n = 10 if you use the Trapezoidal rule. 1. For each of the parametric curves, sketch the graph and indicate its orientation. Write the non- parametric form of the equation. x=t+1, y = t² t a. b. x=t-1, y C. = t- x = tan²0, y = sec² 0 [Hint: Recall 1 + tan² 0 = sec² 0]
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