 6.2.1: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.2: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.3: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.4: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.5: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.6: In 16, decide if the function is an antiderivative of f(x) = 2e2x. ...
 6.2.7: In 713, decide whether the expression is a number or a family of fu...
 6.2.8: In 713, decide whether the expression is a number or a family of fu...
 6.2.9: In 713, decide whether the expression is a number or a family of fu...
 6.2.10: In 713, decide whether the expression is a number or a family of fu...
 6.2.11: In 713, decide whether the expression is a number or a family of fu...
 6.2.12: In 713, decide whether the expression is a number or a family of fu...
 6.2.13: In 713, decide whether the expression is a number or a family of fu...
 6.2.14: In 1439, find an antiderivative. f(t) = 5t
 6.2.15: In 1439, find an antiderivative. f(x) = x2
 6.2.16: In 1439, find an antiderivative. g(t) = t2 + t
 6.2.17: In 1439, find an antiderivative. f(x) = 5
 6.2.18: In 1439, find an antiderivative. f(x) = x4
 6.2.19: In 1439, find an antiderivative. g(t) = t7 + t3
 6.2.20: In 1439, find an antiderivative. f(q) = 5q2
 6.2.21: In 1439, find an antiderivative. g(x) = 6x3 + 4
 6.2.22: In 1439, find an antiderivative. h(y) = 3y2 y3
 6.2.23: In 1439, find an antiderivative. k(x) = 10+8x3
 6.2.24: In 1439, find an antiderivative. p(r) = 2r
 6.2.25: In 1439, find an antiderivative. f(x) = x + x5 + x5
 6.2.26: In 1439, find an antiderivative. g(z) = z
 6.2.27: In 1439, find an antiderivative. p(x) = x2 6x + 17
 6.2.28: In 1439, find an antiderivative. f(x) = 5x x
 6.2.29: In 1439, find an antiderivative. p(t) = t3 t2 2 t
 6.2.30: In 1439, find an antiderivative. r(t) = 1 t2
 6.2.31: In 1439, find an antiderivative. g(z) = 1 z3
 6.2.32: In 1439, find an antiderivative. f(z) = ez +3
 6.2.33: In 1439, find an antiderivative. f(x) = x6 1 7x6
 6.2.34: In 1439, find an antiderivative. g(x) = 1 x + 1 x2 + 1 x3
 6.2.35: In 1439, find an antiderivative. p(z) = (z)3
 6.2.36: In 1439, find an antiderivative. g(t) = e3t
 6.2.37: In 1439, find an antiderivative. h(t) = cos t
 6.2.38: In 1439, find an antiderivative. g(t) = 5+cos t
 6.2.39: In 1439, find an antiderivative. g() = sin2 cos
 6.2.40: In 4043 decide which function is an antiderivative of the other. f(...
 6.2.41: In 4043 decide which function is an antiderivative of the other. f(...
 6.2.42: In 4043 decide which function is an antiderivative of the other. f(...
 6.2.43: In 4043 decide which function is an antiderivative of the other. f(...
 6.2.44: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.45: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.46: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.47: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.48: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.49: In 4449, find an antiderivative F(x) with F(x) = f(x) and F(0) = 0....
 6.2.50: In 5079, find the indefinite integrals. < (5x + 7) dx
 6.2.51: In 5079, find the indefinite integrals. < 9x2 dx
 6.2.52: In 5079, find the indefinite integrals. < e0.05t dt
 6.2.53: In 5079, find the indefinite integrals. < "1 + 1 p#dp
 6.2.54: In 5079, find the indefinite integrals. < t12 dt
 6.2.55: In 5079, find the indefinite integrals. < (x2 + 1 x2 ) dx
 6.2.56: In 5079, find the indefinite integrals. < (t2 +5t +1) dt
 6.2.57: In 5079, find the indefinite integrals. < 5ez dz
 6.2.58: In 5079, find the indefinite integrals. < "3 t 2 t2# dt
 6.2.59: In 5079, find the indefinite integrals. < (t3 + 6t2) dt
 6.2.60: In 5079, find the indefinite integrals. < 3wdw
 6.2.61: In 5079, find the indefinite integrals. < (x2 + 4x 5)dx
 6.2.62: In 5079, find the indefinite integrals. < e2t dt
 6.2.63: In 5079, find the indefinite integrals. < "x + 1 x# dx
 6.2.64: In 5079, find the indefinite integrals. < (x3 + 5x2 + 6)dx
 6.2.65: In 5079, find the indefinite integrals. < (ex +5) dx
 6.2.66: In 5079, find the indefinite integrals. < $x2 + 1 x% dx
 6.2.67: In 5079, find the indefinite integrals. < (x5 12x3)dx
 6.2.68: In 5079, find the indefinite integrals. < e3r dr
 6.2.69: In 5079, find the indefinite integrals. < sin t dt
 6.2.70: In 5079, find the indefinite integrals. < 25e0.04q dq
 6.2.71: In 5079, find the indefinite integrals. < 100e4xdx
 6.2.72: In 5079, find the indefinite integrals. < cos d
 6.2.73: In 5079, find the indefinite integrals. < "2 x + sin x# dx
 6.2.74: In 5079, find the indefinite integrals. < sin(3x)dx
 6.2.75: In 5079, find the indefinite integrals. < (3 cos x 7 sinx) dx
 6.2.76: In 5079, find the indefinite integrals. < 6 cos(3x)dx
 6.2.77: In 5079, find the indefinite integrals. < (10 + 8 sin(2x))dx
 6.2.78: In 5079, find the indefinite integrals. < (2ex 8 cos x) dx
 6.2.79: In 5079, find the indefinite integrals. < (12 sin(2x) + 15cos(5x))dx
 6.2.80: In 8084 find an antiderivative and use differentiation to check you...
 6.2.81: In 8084 find an antiderivative and use differentiation to check you...
 6.2.82: In 8084 find an antiderivative and use differentiation to check you...
 6.2.83: In 8084 find an antiderivative and use differentiation to check you...
 6.2.84: In 8084 find an antiderivative and use differentiation to check you...
 6.2.85: The marginal revenue function of a monopolistic producer is MR = 20...
 6.2.86: A firmsmarginal cost function is MC = 3q2 +4q +6. Find the total co...
 6.2.87: For 8790, find an antiderivative F(x) with F(x) = f(x) and F(0) = 5...
 6.2.88: For 8790, find an antiderivative F(x) with F(x) = f(x) and F(0) = 5...
 6.2.89: For 8790, find an antiderivative F(x) with F(x) = f(x) and F(0) = 5...
 6.2.90: For 8790, find an antiderivative F(x) with F(x) = f(x) and F(0) = 5...
 6.2.91: In drilling an oil well, the total cost, C, consists of fixed costs...
 6.2.92: Over the past fifty years the carbon dioxide level in the atmospher...
Solutions for Chapter 6.2: ANTIDERIVATIVES AND THE INDEFINITE INTEGRAL
Full solutions for Applied Calculus  5th Edition
ISBN: 9781118174920
Solutions for Chapter 6.2: ANTIDERIVATIVES AND THE INDEFINITE INTEGRAL
Get Full SolutionsApplied Calculus was written by and is associated to the ISBN: 9781118174920. This textbook survival guide was created for the textbook: Applied Calculus, edition: 5. This expansive textbook survival guide covers the following chapters and their solutions. Chapter 6.2: ANTIDERIVATIVES AND THE INDEFINITE INTEGRAL includes 92 full stepbystep solutions. Since 92 problems in chapter 6.2: ANTIDERIVATIVES AND THE INDEFINITE INTEGRAL have been answered, more than 31719 students have viewed full stepbystep solutions from this chapter.

Arctangent function
See Inverse tangent function.

Bounded below
A function is bounded below if there is a number b such that b ? ƒ(x) for all x in the domain of f.

Bounded interval
An interval that has finite length (does not extend to ? or ?)

Characteristic polynomial of a square matrix A
det(xIn  A), where A is an n x n matrix

Commutative properties
a + b = b + a ab = ba

Difference identity
An identity involving a trigonometric function of u  v

Dot product
The number found when the corresponding components of two vectors are multiplied and then summed

Endpoint of an interval
A real number that represents one “end” of an interval.

Expanded form
The right side of u(v + w) = uv + uw.

First octant
The points (x, y, z) in space with x > 0 y > 0, and z > 0.

Geometric series
A series whose terms form a geometric sequence.

Inverse of a matrix
The inverse of a square matrix A, if it exists, is a matrix B, such that AB = BA = I , where I is an identity matrix.

Parameter
See Parametric equations.

Rational zeros theorem
A procedure for finding the possible rational zeros of a polynomial.

Real axis
See Complex plane.

Scalar
A real number.

Seconddegree equation in two variables
Ax 2 + Bxy + Cy2 + Dx + Ey + F = 0, where A, B, and C are not all zero.

Slant asymptote
An end behavior asymptote that is a slant line

Sum of an infinite series
See Convergence of a series

Transpose of a matrix
The matrix AT obtained by interchanging the rows and columns of A.