- 10-2.Q1: You traveled 30 mi/h for 4 h. How far did you go?
- 10-2.Q2: You traveled 75 mi in 3 h. How fast did you go?
- 10-2.Q3: You traveled 50 mi at 40 mi/h. How long did it take?
- 10-2.Q4: Differentiate: f(x) = ln x
- 10-2.Q5: Integrate: ln x dx
- 10-2.Q6: Differentiate: f(t) = tan t
- 10-2.Q7: Differentiate: g(t) = tanh t
- 10-2.Q8: Integrate: x2 dx
- 10-2.Q9: Integrate: 2x dx
- 10-2.Q10: Differentiate: h(x) = 2x
- 10-2.1: For 14, an object moving in a straight line has velocity v(t) in th...
- 10-2.2: For 14, an object moving in a straight line has velocity v(t) in th...
- 10-2.3: For 14, an object moving in a straight line has velocity v(t) in th...
- 10-2.4: For 14, an object moving in a straight line has velocity v(t) in th...
- 10-2.5: For 58, first find an equation for the velocity of a moving object ...
- 10-2.6: For 58, first find an equation for the velocity of a moving object ...
- 10-2.7: For 58, first find an equation for the velocity of a moving object ...
- 10-2.8: For 58, first find an equation for the velocity of a moving object ...
- 10-2.9: Megs Velocity Problem: Meg accelerates her car, giving it a velocit...
- 10-2.10: Periodic Motion Problem: The velocity of a moving object is given b...
- 10-2.11: Car on the Hill Problem: Faye Lings car runs out of gas as she driv...
- 10-2.12: Rocket Problem: If a rocket is fired straight up from Earth, it exp...
- 10-2.13: Subway Problem: A train accelerates as it leaves one subway station...
- 10-2.14: Spaceship Problem: A spaceship is to be sent into orbit around Eart...
- 10-2.15: Physics Formula Problem: Elementary physics courses usually deal on...
- 10-2.16: Elevator Project: When a normal elevator starts going up, you feel ...
Solutions for Chapter 10-2: Distance, Displacement, and Acceleration for Linear Motion
Full solutions for Calculus: Concepts and Applications | 2nd Edition
Solutions for Chapter 10-2: Distance, Displacement, and Acceleration for Linear MotionGet Full Solutions
The real number multiplied by the variable(s) in a polynomial term
A logarithm with base 10.
A sample that sacrifices randomness for convenience
Unit of measurement (represented by the symbol ) for angles or arcs, equal to 1/360 of a complete revolution
Variable representing the range value of a function (usually y)
Direction of an arrow
The angle the arrow makes with the positive x-axis
Reciprocal of the period of a sinusoid.
A relation that associates each value in the domain with exactly one value in the range.
Graph of parametric equations
The set of all points in the coordinate plane corresponding to the ordered pairs determined by the parametric equations.
Inverse cosecant function
The function y = csc-1 x
A value ƒ(c) is a local maximum of ƒ if there is an open interval I containing c such that ƒ(x) < ƒ(c) for all values of x in I
Midpoint (in Cartesian space)
For the line segment with endpoints (x 1, y1, z 1) and (x2, y2, z2), ax 1 + x 22 ,y1 + y22 ,z 1 + z 22 b
Numerical derivative of ƒ at a
NDER f(a) = ƒ1a + 0.0012 - ƒ1a - 0.00120.002
Real number line
A horizontal line that represents the set of real numbers.
Two points that are symmetric with respect to a lineor a point.
A logarithmic scale used in measuring the intensity of an earthquake.
A plot of all the ordered pairs of a two-variable data set on a coordinate plane.
Use a graphical method, including use of a hand sketch or use of a grapher. When appropriate, the approximate solution should be confirmed algebraically
A procedure used to divide a polynomial by a linear factor, x - a
Unit vector in the direction of a vector
A unit vector that has the same direction as the given vector.
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