 1.4.1: Use a graphing calculator or computer to determine which of the giv...
 1.4.2: Use a graphing calculator or computer to determine which of the giv...
 1.4.3: Determine an appropriate viewing rectangle for the given function a...
 1.4.4: Determine an appropriate viewing rectangle for the given function a...
 1.4.5: Determine an appropriate viewing rectangle for the given function a...
 1.4.6: Determine an appropriate viewing rectangle for the given function a...
 1.4.7: Determine an appropriate viewing rectangle for the given function a...
 1.4.8: Determine an appropriate viewing rectangle for the given function a...
 1.4.9: Determine an appropriate viewing rectangle for the given function a...
 1.4.10: Determine an appropriate viewing rectangle for the given function a...
 1.4.11: Determine an appropriate viewing rectangle for the given function a...
 1.4.12: Determine an appropriate viewing rectangle for the given function a...
 1.4.13: Determine an appropriate viewing rectangle for the given function a...
 1.4.14: Determine an appropriate viewing rectangle for the given function a...
 1.4.15: (a) Try to find an appropriate viewing rectangle for . (b) Do you n...
 1.4.16: Graph the function in an appropriate viewing rectangle. Why does pa...
 1.4.17: Graph the ellipse by graphing the functions whose graphs are the up...
 1.4.18: Graph the hyperbola by graphing the functions whose graphs are the ...
 1.4.19: Do the graphs intersect in the given viewing rectangle? If they do,...
 1.4.20: Do the graphs intersect in the given viewing rectangle? If they do,...
 1.4.21: Find all solutions of the equation correct to two decimal places.
 1.4.22: Find all solutions of the equation correct to two decimal places.
 1.4.23: Find all solutions of the equation correct to two decimal places.
 1.4.24: We saw in Example 9 that the equation has exactly one solution. (a)...
 1.4.25: Use graphs to determine which of the functions and is eventually la...
 1.4.26: Use graphs to determine which of the functions and is eventually la...
 1.4.27: For what values of is it true that ?
 1.4.28: Graph the polynomials and on the same screen, rst using the viewing...
 1.4.29: In this exercise we consider the family of root functions , where i...
 1.4.30: In this exercise we consider the family of functions , where is a p...
 1.4.31: Graph the function for several values of . How does the graph chang...
 1.4.32: Graph the function for various values of . Describe how changing th...
 1.4.33: Graph the function , , for , and 6. How does the graph change as in...
 1.4.34: The curves with equationsy x sc x2 are called bulletnose curves. G...
 1.4.35: What happens to the graph of the equation as varies?
 1.4.36: This exercise explores the effect of the inner function on a compos...
 1.4.37: The gure shows the graphs of and as displayed by a TI83 graphing c...
 1.4.38: The rst graph in the gure is that of as displayed by a TI83 graphi...
Solutions for Chapter 1.4: GRAPHING CALCULATORS AND COMPUTERS
Full solutions for Single Variable Calculus: Concepts and Contexts (Stewart's Calculus Series)  4th Edition
ISBN: 9780495559726
Solutions for Chapter 1.4: GRAPHING CALCULATORS AND COMPUTERS
Get Full SolutionsThis textbook survival guide was created for the textbook: Single Variable Calculus: Concepts and Contexts (Stewart's Calculus Series), edition: 4. Chapter 1.4: GRAPHING CALCULATORS AND COMPUTERS includes 38 full stepbystep solutions. Single Variable Calculus: Concepts and Contexts (Stewart's Calculus Series) was written by and is associated to the ISBN: 9780495559726. Since 38 problems in chapter 1.4: GRAPHING CALCULATORS AND COMPUTERS have been answered, more than 22753 students have viewed full stepbystep solutions from this chapter. This expansive textbook survival guide covers the following chapters and their solutions.

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

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

Divergence
A sequence or series diverges if it does not converge

Head minus tail (HMT) rule
An arrow with initial point (x1, y1 ) and terminal point (x2, y2) represents the vector <8x 2  x 1, y2  y19>

Inequality
A statement that compares two quantities using an inequality symbol

Instantaneous velocity
The instantaneous rate of change of a position function with respect to time, p. 737.

Limit
limx:aƒ1x2 = L means that ƒ(x) gets arbitrarily close to L as x gets arbitrarily close (but not equal) to a

Midpoint (on a number line)
For the line segment with endpoints a and b, a + b2

n factorial
For any positive integer n, n factorial is n! = n.(n  1) . (n  2) .... .3.2.1; zero factorial is 0! = 1

Negative angle
Angle generated by clockwise rotation.

Negative numbers
Real numbers shown to the left of the origin on a number line.

nth root
See Principal nth root

Onetoone rule of logarithms
x = y if and only if logb x = logb y.

Power rule of logarithms
logb Rc = c logb R, R 7 0.

Quartic function
A degree 4 polynomial function.

Radian
The measure of a central angle whose intercepted arc has a length equal to the circle’s radius.

Replication
The principle of experimental design that minimizes the effects of chance variation by repeating the experiment multiple times.

System
A set of equations or inequalities.

Viewing window
The rectangular portion of the coordinate plane specified by the dimensions [Xmin, Xmax] by [Ymin, Ymax].

Zero matrix
A matrix consisting entirely of zeros.