 5.7.1: In Exercises 124, find the integral.2 dx 9 x2
 5.7.2: In Exercises 124, find the integral.dx 1 4x 2
 5.7.3: In Exercises 124, find the integral.7 16 x2 dx
 5.7.4: In Exercises 124, find the integral.12 1 9x2 dx
 5.7.5: In Exercises 124, find the integral.1 x4x2 1 dx
 5.7.6: In Exercises 124, find the integral.1 4 x 32 dx
 5.7.7: In Exercises 124, find the integral.1 1 x 12 dx
 5.7.8: In Exercises 124, find the integral.t t4 16 dt
 5.7.9: In Exercises 124, find the integral.t 1 t4 dt
 5.7.10: In Exercises 124, find the integral.1 xx 4 4 dx
 5.7.11: In Exercises 124, find the integral.t t 4 25 dt
 5.7.12: In Exercises 124, find the integral.1 x1 ln x2 dx
 5.7.13: In Exercises 124, find the integral.e2x 4 e4x dx
 5.7.14: In Exercises 124, find the integral.1 3 x 22 dx
 5.7.15: In Exercises 124, find the integral.sec2 x 25 tan2 x dx
 5.7.16: In Exercises 124, find the integral.
 5.7.17: In Exercises 124, find the integral.x3 x2 1 dx
 5.7.18: In Exercises 124, find the integral.4 1 x2 1 dx
 5.7.19: In Exercises 124, find the integral.1 x1 x dx
 5.7.20: In Exercises 124, find the integral.3 2x1 x dx
 5.7.21: In Exercises 124, find the integral.x 3 x2 1 dx
 5.7.22: In Exercises 124, find the integral.4x 3 1 x2 dx
 5.7.23: In Exercises 124, find the integral.x 5 9 x 32 dx
 5.7.24: In Exercises 124, find the integral.x 2 x 12 4 dx
 5.7.25: In Exercises 2538, evaluate the integral.2 1 6 0 3 1 9x2 dx
 5.7.26: In Exercises 2538, evaluate the integral.1 0 dx 4 x 2
 5.7.27: In Exercises 2538, evaluate the integral.3 2 0 1 1 4x2 dx
 5.7.28: In Exercises 2538, evaluate the integral.3 3 6 9 x2 dx
 5.7.29: In Exercises 2538, evaluate the integral.0 1 2 x 1 x2 dx
 5.7.30: In Exercises 2538, evaluate the integral.0 3 x 1 x2 dx
 5.7.31: In Exercises 2538, evaluate the integral.6 3 1 25 x 32 dx
 5.7.32: In Exercises 2538, evaluate the integral.4 1 1 x16x2 5 dx
 5.7.33: In Exercises 2538, evaluate the integral.ln 5 0 ex 1 e2x dx
 5.7.34: In Exercises 2538, evaluate the integral.ln 4 ln 2 ex 1 e2x dx
 5.7.35: In Exercises 2538, evaluate the integral.2 sin x 1 cos2 x dx
 5.7.36: In Exercises 2538, evaluate the integral.0 cos x 1 sin2 x dx
 5.7.37: In Exercises 2538, evaluate the integral.dx 1 2 0 arcsin x 1 x2
 5.7.38: In Exercises 2538, evaluate the integral.1 2 0 arccos x 1 x2 dx
 5.7.39: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.40: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.41: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.42: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.43: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.44: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.45: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.46: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.47: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.48: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.49: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.50: In Exercises 39 50, find or evaluate the integral. (Complete the sq...
 5.7.51: In Exercises 51 54, use the specified substitution to find or evalu...
 5.7.52: In Exercises 51 54, use the specified substitution to find or evalu...
 5.7.53: In Exercises 51 54, use the specified substitution to find or evalu...
 5.7.54: In Exercises 51 54, use the specified substitution to find or evalu...
 5.7.55: In Exercises 5557, determine which of the integrals can be found us...
 5.7.56: In Exercises 5557, determine which of the integrals can be found us...
 5.7.57: In Exercises 5557, determine which of the integrals can be found us...
 5.7.58: Determine which value best approximates the area of the region betw...
 5.7.59: Decide whether you can find the integral using the formulas and tec...
 5.7.60: Determine which of the integrals can be found using the basic integ...
 5.7.61: In Exercises 61 and 62, use the differential equation and the speci...
 5.7.62: In Exercises 61 and 62, use the differential equation and the speci...
 5.7.63: In Exercises 6366, a differential equation, a point, and a slope fi...
 5.7.64: In Exercises 6366, a differential equation, a point, and a slope fi...
 5.7.65: In Exercises 6366, a differential equation, a point, and a slope fi...
 5.7.66: In Exercises 6366, a differential equation, a point, and a slope fi...
 5.7.67: In Exercises 6770, use a computer algebra system to graph the slope...
 5.7.68: In Exercises 6770, use a computer algebra system to graph the slope...
 5.7.69: In Exercises 6770, use a computer algebra system to graph the slope...
 5.7.70: In Exercises 6770, use a computer algebra system to graph the slope...
 5.7.71: In Exercises 7176, find the area of the regiony 2 4 x2
 5.7.72: In Exercises 7176, find the area of the regiony 1 xx2 1
 5.7.73: In Exercises 7176, find the area of the region1 x2 2x 5
 5.7.74: In Exercises 7176, find the area of the region.y 2 x2 4x 8
 5.7.75: In Exercises 7176, find the area of the region.y 3 cos x 1 sin2 x
 5.7.76: In Exercises 7176, find the area of the region.y 4ex 1 e2x
 5.7.77: In Exercises 77 and 78, (a) verify the integration formula, then (b...
 5.7.78: In Exercises 77 and 78, (a) verify the integration formula, then (b...
 5.7.79: (a) Sketch the region whose area is represented by (b) Use the inte...
 5.7.80: (a) Show that (b) Approximate the number using Simpsons Rule (with ...
 5.7.81: Consider the function (a) Write a short paragraph giving a geometri...
 5.7.82: Consider the integral (a) Find the integral by completing the squar...
 5.7.83: dx 3x9x2 16 1 4 arcsec 3x 4 C
 5.7.84: dx 25 x2 1 25 arctan x 25 C
 5.7.85: dx 4 x2 arccos x 2 C
 5.7.86: One way to find is to use the Arcsine Rule.
 5.7.87: du a2 u2 arcsin u a C
 5.7.88: du a2 u2 1 a arctan u a C
 5.7.89: du uu2 a2 1 a arcsec u a C
 5.7.90: (a) Write an integral that represents the area of the region in the...
 5.7.91: An object is projected upward from ground level with an initial vel...
 5.7.92: Graph and on Prove that for x > 0.
Solutions for Chapter 5.7: Inverse Trigonometric Functions: Integration
Full solutions for Calculus  9th Edition
ISBN: 9780547167022
Solutions for Chapter 5.7: Inverse Trigonometric Functions: Integration
Get Full SolutionsSince 92 problems in chapter 5.7: Inverse Trigonometric Functions: Integration have been answered, more than 63900 students have viewed full stepbystep solutions from this chapter. Chapter 5.7: Inverse Trigonometric Functions: Integration includes 92 full stepbystep solutions. Calculus was written by and is associated to the ISBN: 9780547167022. This textbook survival guide was created for the textbook: Calculus , edition: 9. This expansive textbook survival guide covers the following chapters and their solutions.

Absolute value of a complex number
The absolute value of the complex number z = a + b is given by ?a2+b2; also, the length of the segment from the origin to z in the complex plane.

Anchor
See Mathematical induction.

Common logarithm
A logarithm with base 10.

Direction vector for a line
A vector in the direction of a line in threedimensional space

Higherdegree polynomial function
A polynomial function whose degree is ? 3

Hypotenuse
Side opposite the right angle in a right triangle.

Monomial function
A polynomial with exactly one term.

Period
See Periodic function.

Principal nth root
If bn = a, then b is an nth root of a. If bn = a and a and b have the same sign, b is the principal nth root of a (see Radical), p. 508.

Projectile motion
The movement of an object that is subject only to the force of gravity

Quotient polynomial
See Division algorithm for polynomials.

Reduced row echelon form
A matrix in row echelon form with every column that has a leading 1 having 0’s in all other positions.

Response variable
A variable that is affected by an explanatory variable.

Statute mile
5280 feet.

Sum of an infinite geometric series
Sn = a 1  r , r 6 1

Supply curve
p = ƒ(x), where x represents production and p represents price

Tangent
The function y = tan x

Terminal point
See Arrow.

Terms of a sequence
The range elements of a sequence.

Velocity
A vector that specifies the motion of an object in terms of its speed and direction.