 2.2.1: In Exercises 14, find the slope of the tangent line to at the point
 2.2.2: In Exercises 14, find the slope of the tangent line to at the point
 2.2.3: In Exercises 14, find the slope of the tangent line to at the point
 2.2.4: In Exercises 14, find the slope of the tangent line to at the point
 2.2.5: In Exercises 522, find the derivative of the function.
 2.2.6: In Exercises 522, find the derivative of the function.
 2.2.7: In Exercises 522, find the derivative of the function.
 2.2.8: In Exercises 522, find the derivative of the function.
 2.2.9: In Exercises 522, find the derivative of the function.
 2.2.10: In Exercises 522, find the derivative of the function.
 2.2.11: In Exercises 522, find the derivative of the function.
 2.2.12: In Exercises 522, find the derivative of the function.
 2.2.13: In Exercises 522, find the derivative of the function. ft 3t2 2t 4
 2.2.14: In Exercises 522, find the derivative of the function. y x3 9x2 2
 2.2.15: In Exercises 522, find the derivative of the function. st t3 2t 4
 2.2.16: In Exercises 522, find the derivative of the function. y 2x3 x2 3x 1
 2.2.17: In Exercises 522, find the derivative of the function. y 4t43
 2.2.18: In Exercises 522, find the derivative of the function. hx x52
 2.2.19: In Exercises 522, find the derivative of the function. fx 4 x
 2.2.20: In Exercises 522, find the derivative of the function. gx 4 3 x 2
 2.2.21: In Exercises 522, find the derivative of the function. y 4x2 2x2
 2.2.22: In Exercises 522, find the derivative of the function. st 4t1 1
 2.2.23: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.24: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.25: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.26: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.27: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.28: In Exercises 2328, use Example 6 as a model to find the derivative....
 2.2.29: In Exercises 2934, find the value of the derivative of the function...
 2.2.30: In Exercises 2934, find the value of the derivative of the function...
 2.2.31: In Exercises 2934, find the value of the derivative of the function...
 2.2.32: In Exercises 2934, find the value of the derivative of the function...
 2.2.33: In Exercises 2934, find the value of the derivative of the function...
 2.2.34: In Exercises 2934, find the value of the derivative of the function...
 2.2.35: In Exercises 3548, find fx x2 4 x 3x2
 2.2.36: In Exercises 3548, find fx x2 3x 3x2 5x3
 2.2.37: In Exercises 3548, find
 2.2.38: In Exercises 3548, find fx x2 4x 1 x
 2.2.39: In Exercises 3548, find
 2.2.40: In Exercises 3548, find fx x2 2xx 1
 2.2.41: In Exercises 3548, find fx x 42x2 1
 2.2.42: In Exercises 3548, find fx 3x2 5xx2 2
 2.2.43: In Exercises 3548, find
 2.2.44: In Exercises 3548, find fx 2x2 3x 1 x
 2.2.45: In Exercises 3548, find fx 4x3 3x2 2x 5 x2
 2.2.46: In Exercises 3548, find fx 6x3 3x2 2x 1 x
 2.2.47: In Exercises 3548, find
 2.2.48: In Exercises 3548, find fx x13
 2.2.49: In Exercises 4952, (a) find an equation of the tangent line to the ...
 2.2.50: In Exercises 4952, (a) find an equation of the tangent line to the ...
 2.2.51: In Exercises 4952, (a) find an equation of the tangent line to the ...
 2.2.52: In Exercises 4952, (a) find an equation of the tangent line to the ...
 2.2.53: In Exercises 5356, determine the point(s), if any, at which the gra...
 2.2.54: In Exercises 5356, determine the point(s), if any, at which the gra...
 2.2.55: In Exercises 5356, determine the point(s), if any, at which the gra...
 2.2.56: In Exercises 5356, determine the point(s), if any, at which the gra...
 2.2.57: In Exercises 57 and 58, (a) sketch the graphs of and (b) find and (...
 2.2.58: In Exercises 57 and 58, (a) sketch the graphs of and (b) find and (...
 2.2.59: Use the Constant Rule, the Constant Multiple Rule, and the Sum Rule...
 2.2.60: Revenue The revenue R (in millions of dollars per year) for Polo Ra...
 2.2.61: Sales The sales (in millions of dollars per year) for Scotts Miracl...
 2.2.62: Cost The variable cost for manufacturing an electrical component is...
 2.2.63: Political Fundraiser A politician raises funds by selling tickets t...
 2.2.64: Psychology: Migraine Prevalence The graph illustrates the prevalenc...
 2.2.65: In Exercises 65 and 66, use a graphing utility to graph and over th...
 2.2.66: In Exercises 65 and 66, use a graphing utility to graph and over th...
 2.2.67: True or False? In Exercises 67 and 68, determine whether the statem...
 2.2.68: True or False? In Exercises 67 and 68, determine whether the statem...
Solutions for Chapter 2.2: Some Rules for Differentiation
Full solutions for Calculus: An Applied Approach  8th Edition
ISBN: 9780618958252
Solutions for Chapter 2.2: Some Rules for Differentiation
Get Full SolutionsChapter 2.2: Some Rules for Differentiation includes 68 full stepbystep solutions. Calculus: An Applied Approach was written by and is associated to the ISBN: 9780618958252. This textbook survival guide was created for the textbook: Calculus: An Applied Approach , edition: 8. This expansive textbook survival guide covers the following chapters and their solutions. Since 68 problems in chapter 2.2: Some Rules for Differentiation have been answered, more than 24093 students have viewed full stepbystep solutions from this chapter.

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

Boxplot (or boxandwhisker plot)
A graph that displays a fivenumber summary

Center
The central point in a circle, ellipse, hyperbola, or sphere

Component form of a vector
If a vector’s representative in standard position has a terminal point (a,b) (or (a, b, c)) , then (a,b) (or (a, b, c)) is the component form of the vector, and a and b are the horizontal and vertical components of the vector (or a, b, and c are the x, y, and zcomponents of the vector, respectively)

Compound fraction
A fractional expression in which the numerator or denominator may contain fractions

Cosine
The function y = cos x

Coterminal angles
Two angles having the same initial side and the same terminal side

Data
Facts collected for statistical purposes (singular form is datum)

Degree of a polynomial (function)
The largest exponent on the variable in any of the terms of the polynomial (function)

Derivative of ƒ at x a
ƒ'(a) = lim x:a ƒ(x)  ƒ(a) x  a provided the limit exists

equation of a parabola
(x  h)2 = 4p(y  k) or (y  k)2 = 4p(x  h)

equation of a quadratic function
ƒ(x) = ax 2 + bx + c(a ? 0)

equation of an ellipse
(x  h2) a2 + (y  k)2 b2 = 1 or (y  k)2 a2 + (x  h)2 b2 = 1

Horizontal line
y = b.

Local extremum
A local maximum or a local minimum

Magnitude of a vector
The magnitude of <a, b> is 2a2 + b2. The magnitude of <a, b, c> is 2a2 + b2 + c2

Transitive property
If a = b and b = c , then a = c. Similar properties hold for the inequality symbols <, >, ?, ?.

Unit circle
A circle with radius 1 centered at the origin.

Venn diagram
A visualization of the relationships among events within a sample space.

Window dimensions
The restrictions on x and y that specify a viewing window. See Viewing window.