 5.5.1E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.2E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.3E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.4E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.5E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.6E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.7E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.8E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.9E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.10E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.11E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.12E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.13E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.14E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.15E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.16E: Evaluate the indefinite integrals in Exercises 1–16 by using the gi...
 5.5.17E: Evaluate the integrals in Exercises 17–66.
 5.5.18E: Evaluate the integrals in Exercises 17–66.
 5.5.19E: Evaluate the integrals in Exercises 17–66.
 5.5.20E: Evaluate the integrals in Exercises 17–66.
 5.5.21E: Evaluate the integrals in Exercises 17–66.
 5.5.22E: Evaluate the integrals in Exercises 17–66.
 5.5.23E: Evaluate the integrals in Exercises 17–66.
 5.5.24E: Evaluate the integrals in Exercises 17–66.
 5.5.25E: Evaluate the integrals in Exercises 17–66.
 5.5.26E: Evaluate the integrals in Exercises 17–66.
 5.5.27E: Evaluate the integrals in Exercises 17–66.
 5.5.28E: Evaluate the integrals in Exercises 17–66.
 5.5.29E: Evaluate the integrals in Exercises 17–66.
 5.5.30E: Evaluate the integrals in Exercises 17–66.
 5.5.31E: Evaluate the integrals in Exercises 17–66.
 5.5.32E: Evaluate the integrals in Exercises 17–66.
 5.5.33E: Evaluate the integrals in Exercises 17–66.
 5.5.34E: Evaluate the integrals in Exercises 17–66.
 5.5.35E: Evaluate the integrals in Exercises 17–66.
 5.5.36E: Evaluate the integrals in Exercises 17–66.
 5.5.37E: Evaluate the integrals in Exercises 17–66.
 5.5.38E: Evaluate the integrals in Exercises 17–66.
 5.5.39E: Evaluate the integrals in Exercises 17–66.
 5.5.40E: Evaluate the integrals in Exercises 17–66.
 5.5.41E: Evaluate the integrals in Exercises 17–66.
 5.5.42E: Evaluate the integrals in Exercises 17–66.
 5.5.43E: Evaluate the integrals in Exercises 17–66.
 5.5.44E: Evaluate the integrals in Exercises 17–66.
 5.5.45E: Evaluate the integrals in Exercises 17–66.
 5.5.46E: Evaluate the integrals in Exercises 17–66.
 5.5.47E: Evaluate the integrals in Exercises 17–66.
 5.5.48E: Evaluate the integrals in Exercises 17–66.
 5.5.49E: Evaluate the integrals in Exercises 17–66.
 5.5.50E: Evaluate the integrals in Exercises 17–66.
 5.5.51E: Evaluate the integrals in Exercises 17–66.
 5.5.52E: Evaluate the integrals in Exercises 17–66.
 5.5.53E: Evaluate the integrals in Exercises 17–66.
 5.5.54E: Evaluate the integrals in Exercises 17–66.
 5.5.55E: Evaluate the integrals in Exercises 17–66.
 5.5.56E: Evaluate the integrals in Exercises 17–66.
 5.5.57E: Evaluate the integrals in Exercises 17–66.
 5.5.58E: Evaluate the integrals in Exercises 17–66.
 5.5.59E: Evaluate the integrals in Exercises 17–66.
 5.5.60E: Evaluate the integrals in Exercises 17–66.
 5.5.61E: Evaluate the integrals in Exercises 17–66.
 5.5.62E: Evaluate the integrals in Exercises 17–66.
 5.5.63E: Evaluate the integrals in Exercises 17–66.
 5.5.64E: Evaluate the integrals in Exercises 17–66.
 5.5.65E: Evaluate the integrals in Exercises 17–66.
 5.5.66E: Evaluate the integrals in Exercises 17–66.
 5.5.67E: If you do not know what substitution to make, try reducing the inte...
 5.5.68E: If you do not know what substitution to make, try reducing the inte...
 5.5.69E: Evaluate the integrals in Exercises 69 and 70.
 5.5.70E: Evaluate the integrals in Exercises 69 and 70.
 5.5.71E: Solve the initial value problems in Exercises 71–76.
 5.5.72E: Solve the initial value problems in Exercises 71–76.
 5.5.73E: Solve the initial value problem
 5.5.74E: Solve the initial value problems in Exercises 71–76.
 5.5.75E: Solve the initial value problems in Exercises 71–76.
 5.5.76E: Solve the initial value problems in Exercises 71–76.
 5.5.77E: The velocity of a particle moving back and forth on a line is for a...
 5.5.78E: The acceleration of a particle moving back and forth on a line is f...
Solutions for Chapter 5.5: University Calculus Early Transcendentals 2nd Edition
Full solutions for University Calculus Early Transcendentals  2nd Edition
ISBN: 9780321717399
Solutions for Chapter 5.5
Get Full SolutionsSince 78 problems in chapter 5.5 have been answered, more than 31531 students have viewed full stepbystep solutions from this chapter. This expansive textbook survival guide covers the following chapters and their solutions. Chapter 5.5 includes 78 full stepbystep solutions. This textbook survival guide was created for the textbook: University Calculus Early Transcendentals , edition: 2nd. University Calculus Early Transcendentals was written by and is associated to the ISBN: 9780321717399.

Arccosecant function
See Inverse cosecant function.

Boundary
The set of points on the “edge” of a region

Circle
A set of points in a plane equally distant from a fixed point called the center

Constant
A letter or symbol that stands for a specific number,

Continuous at x = a
lim x:a x a ƒ(x) = ƒ(a)

Convenience sample
A sample that sacrifices randomness for convenience

Decreasing on an interval
A function f is decreasing on an interval I if, for any two points in I, a positive change in x results in a negative change in ƒ(x)

Difference of two vectors
<u1, u2>  <v1, v2> = <u1  v1, u2  v2> or <u1, u2, u3>  <v1, v2, v3> = <u1  v1, u2  v2, u3  v3>

Directed angle
See Polar coordinates.

Doubleangle identity
An identity involving a trigonometric function of 2u

Empty set
A set with no elements

Frequency (in statistics)
The number of individuals or observations with a certain characteristic.

Hyperboloid of revolution
A surface generated by rotating a hyperbola about its transverse axis, p. 607.

Linear regression
A procedure for finding the straight line that is the best fit for the data

Polar coordinate system
A coordinate system whose ordered pair is based on the directed distance from a central point (the pole) and the angle measured from a ray from the pole (the polar axis)

Polar form of a complex number
See Trigonometric form of a complex number.

Quartic regression
A procedure for fitting a quartic function to a set of data.

Quartile
The first quartile is the median of the lower half of a set of data, the second quartile is the median, and the third quartile is the median of the upper half of the data.

Sample standard deviation
The standard deviation computed using only a sample of the entire population.

Symmetric matrix
A matrix A = [aij] with the property aij = aji for all i and j