 6.6.1: (a) Find the derivatives of sin(x2 +1) and sin(x3+1). (b) Use your ...
 6.6.2: In 25 explain how you can tell if substitution can be used to find ...
 6.6.3: In 25 explain how you can tell if substitution can be used to find ...
 6.6.4: In 25 explain how you can tell if substitution can be used to find ...
 6.6.5: In 25 explain how you can tell if substitution can be used to find ...
 6.6.6: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.7: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.8: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.9: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.10: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.11: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.12: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.13: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.14: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.15: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.16: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.17: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.18: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.19: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.20: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.21: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.22: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.23: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.24: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.25: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.26: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.27: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.28: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.29: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.30: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.31: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.32: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.33: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.34: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.35: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.36: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.37: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.38: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.39: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.40: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.41: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.42: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.43: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.44: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.45: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.46: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.47: Find the integrals in 647. Check your answers by differentiation. <...
 6.6.48: If appropriate, evaluate the following integrals by substitution. I...
 6.6.49: Use substitution to express each of the following integrals as a mu...
 6.6.50: Use integration by substitution and the Fundamental Theorem to eval...
 6.6.51: Use integration by substitution and the Fundamental Theorem to eval...
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 6.6.59: Use integration by substitution and the Fundamental Theorem to eval...
 6.6.60: Under f(x) = xex2 between x = 0 and x = 2.
 6.6.61: Under f(x) = 1/(x + 1) between x = 0 and x = 2.
 6.6.62: Find the exact average value of f(x) = 1/(x + 1) on the interval x ...
 6.6.63: Suppose =2 0 g(t) dt = 5. Calculate the following: (a) < 4 0 g(t/2)...
 6.6.64: (a) Find =(x+ 5)2 dx in two ways: (i) By multiplying out (ii) By su...
 6.6.65: Find = 4x(x2 + 1) dx using two methods: (a) Do the multiplication f...
 6.6.66: (a) Find = sin cos d. (b) You probably solved part (a) by making th...
Solutions for Chapter 6.6: INTEGRATION BY SUBSTITUTION
Full solutions for Applied Calculus  5th Edition
ISBN: 9781118174920
Solutions for Chapter 6.6: INTEGRATION BY SUBSTITUTION
Get Full SolutionsChapter 6.6: INTEGRATION BY SUBSTITUTION includes 66 full stepbystep solutions. This expansive textbook survival guide covers the following chapters and their solutions. Since 66 problems in chapter 6.6: INTEGRATION BY SUBSTITUTION have been answered, more than 33156 students have viewed full stepbystep solutions from this chapter. This textbook survival guide was created for the textbook: Applied Calculus, edition: 5. Applied Calculus was written by and is associated to the ISBN: 9781118174920.

Backtoback stemplot
A stemplot with leaves on either side used to compare two distributions.

Binomial
A polynomial with exactly two terms

Cardioid
A limaçon whose polar equation is r = a ± a sin ?, or r = a ± a cos ?, where a > 0.

Complex fraction
See Compound fraction.

Deductive reasoning
The process of utilizing general information to prove a specific hypothesis

equation of a hyperbola
(x  h)2 a2  (y  k)2 b2 = 1 or (y  k)2 a2  (x  h)2 b2 = 1

Event
A subset of a sample space.

Graph of an inequality in x and y
The set of all points in the coordinate plane corresponding to the solutions x, y of the inequality.

Matrix, m x n
A rectangular array of m rows and n columns of real numbers

Median (of a data set)
The middle number (or the mean of the two middle numbers) if the data are listed in order.

Polar distance formula
The distance between the points with polar coordinates (r1, ?1 ) and (r2, ?2 ) = 2r 12 + r 22  2r1r2 cos 1?1  ?22

Scatter plot
A plot of all the ordered pairs of a twovariable data set on a coordinate plane.

Semiperimeter of a triangle
Onehalf of the sum of the lengths of the sides of a triangle.

Simple harmonic motion
Motion described by d = a sin wt or d = a cos wt

Singular matrix
A square matrix with zero determinant

Solve by elimination or substitution
Methods for solving systems of linear equations.

Sphere
A set of points in Cartesian space equally distant from a fixed point called the center.

Triangular number
A number that is a sum of the arithmetic series 1 + 2 + 3 + ... + n for some natural number n.

Variance
The square of the standard deviation.

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