 3.4.1E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.2E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.3E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.4E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.5E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.6E: Motion Along a Coordinate LineGive the positions s = ƒ(t)of a body ...
 3.4.7E: Motion Along a Coordinate LineParticle motion At time t, the positi...
 3.4.8E: Motion Along a Coordinate LineParticle motion At time t ? 0, the ve...
 3.4.9E: Motion Along a Coordinate LineFree fall on Mars and Jupiter The equ...
 3.4.10E: Motion Along a Coordinate LineLunar projectile motion A rock thrown...
 3.4.11E: Motion Along a Coordinate LineFinding g on a small airless planet E...
 3.4.12E: Motion Along a Coordinate LineSpeeding bullet A 45caliber bullet s...
 3.4.13E: Motion Along a Coordinate LineFree fall from the Tower of Pisa Had ...
 3.4.14E: Motion Along a Coordinate LineGalileo’s freefall formula Galileo d...
 3.4.15E: Understanding Motion from GraphsThe accompanying figure shows the v...
 3.4.16E: Understanding Motion from GraphsA particle P moves on the number li...
 3.4.17E: Understanding Motion from GraphsLaunching a rocket When a model roc...
 3.4.18E: Understanding Motion from GraphsThe accompanying figure shows the v...
 3.4.19E: Understanding Motion from GraphsTwo falling balls The multiflash ph...
 3.4.20E: Understanding Motion from GraphsA traveling truck The accompanying ...
 3.4.21E: Understanding Motion from GraphsThe graphs in the accompanying figu...
 3.4.22E: Understanding Motion from GraphsThe graphs in the accompanying figu...
 3.4.23E: EconomicsMarginal cost Suppose that the dollar cost of producing x ...
 3.4.24E: EconomicsMarginal revenue Suppose that the revenue from selling x w...
 3.4.25E: Additional ApplicationsBacterium population When a bactericide was ...
 3.4.26E: Body surface area A typical male's body surface area S in square me...
 3.4.27E: Additional ApplicationsDraining a tank It takes 12 hours to drain a...
 3.4.28E: Additional ApplicationsDraining a tank The number of gallons of wat...
 3.4.29E: Vehicular stopping distance Based on data from the U.S. J Bureau of...
 3.4.30E: Additional ApplicationsInflating a balloon The volume of a spherica...
 3.4.31E: Additional ApplicationsAirplane takeoff Suppose that the distance a...
 3.4.32E: Additional ApplicationsVolcanic lava fountains Although the Novembe...
 3.4.33E: Analyzing Motion Using GraphsGive the position function s = ƒ(t) of...
 3.4.34E: Analyzing Motion Using GraphsGive the position function s = ƒ(t) of...
 3.4.35E: Analyzing Motion Using GraphsGive the position function s = ƒ(t) of...
 3.4.36E: Analyzing Motion Using GraphsGive the position function s = ƒ(t) of...
Solutions for Chapter 3.4: Thomas' Calculus: Early Transcendentals 13th Edition
Full solutions for Thomas' Calculus: Early Transcendentals  13th Edition
ISBN: 9780321884077
Solutions for Chapter 3.4
Get Full SolutionsThis expansive textbook survival guide covers the following chapters and their solutions. Chapter 3.4 includes 36 full stepbystep solutions. Thomas' Calculus: Early Transcendentals was written by and is associated to the ISBN: 9780321884077. Since 36 problems in chapter 3.4 have been answered, more than 177703 students have viewed full stepbystep solutions from this chapter. This textbook survival guide was created for the textbook: Thomas' Calculus: Early Transcendentals , edition: 13.

Base
See Exponential function, Logarithmic function, nth power of a.

Coordinate(s) of a point
The number associated with a point on a number line, or the ordered pair associated with a point in the Cartesian coordinate plane, or the ordered triple associated with a point in the Cartesian threedimensional space

Distance (in a coordinate plane)
The distance d(P, Q) between P(x, y) and Q(x, y) d(P, Q) = 2(x 1  x 2)2 + (y1  y2)2

Fundamental
Theorem of Algebra A polynomial function of degree has n complex zeros (counting multiplicity).

Initial value of a function
ƒ 0.

Inverse function
The inverse relation of a onetoone function.

Leastsquares line
See Linear regression line.

LRAM
A Riemann sum approximation of the area under a curve ƒ(x) from x = a to x = b using x1 as the lefthand endpoint of each subinterval

Natural exponential function
The function ƒ1x2 = ex.

Normal distribution
A distribution of data shaped like the normal curve.

Oddeven identity
For a basic trigonometric function f, an identity relating f(x) to f(x).

Ordered set
A set is ordered if it is possible to compare any two elements and say that one element is “less than” or “greater than” the other.

Periodic function
A function ƒ for which there is a positive number c such that for every value t in the domain of ƒ. The smallest such number c is the period of the function.

Quadratic function
A function that can be written in the form ƒ(x) = ax 2 + bx + c, where a, b, and c are real numbers, and a ? 0.

Quartic function
A degree 4 polynomial function.

Randomization
The principle of experimental design that makes it possible to use the laws of probability when making inferences.

Sum of two vectors
<u1, u2> + <v1, v2> = <u1 + v1, u2 + v2> <u1 + v1, u2 + v2, u3 + v3>

Terminal point
See Arrow.

Variable (in statistics)
A characteristic of individuals that is being identified or measured.

yaxis
Usually the vertical coordinate line in a Cartesian coordinate system with positive direction up, pp. 12, 629.