Question 1

Let   , find

Accepted Answer

A)  1,296 
B)  4 
C)  5 
D)  6 
E)  0 
A)  1,296 
B)  4 
C)  5 
D)  6 
E)  0 C

Question 2

Answer true or false.   is equivalent to

Accepted Answer

-1

Question 3

For the function f graphed here:   find   .

Accepted Answer

It does not exist.

Question 4

Consider the function f graphed here:   For what values of a does   not exist?

Accepted Answer

@#IMG-DLM& or @#IMG-DLM& , for

Question 5

Find   .

Accepted Answer

The answer of Find   ....

Question 6

Use   and   to prove   .

Accepted Answer

Show that @#IMG-DLM& such that

Question 7

Answer true or false.

Accepted Answer

A) True 
 B)False

Question 8

For the function h graphed here   find

Accepted Answer

The answer of For the function h graphed here ...

Question 9

Answer true or false. It is possible to show that   .

Accepted Answer

A) True 
 B)False

Question 10

Find   .

Accepted Answer

The answer of Find   ....

Question 11

Prove that   .

Accepted Answer

The answer of Prove that   ....

Question 12

Answer true or false. f(x) = |x2 - 4| has points of discontinuity at x = -2 and x = 2.

Accepted Answer

A) True 
 B)False

Question 13

Find   .

Accepted Answer

The answer of Find   ....

Question 14

Find a value for the constant k so that   will be continuous at $\theta$  = 0.

Accepted Answer

The answer of Find a value for the constant k...

Question 15

For the function f graphed here:   find

Accepted Answer

The answer of For the function f graphed here: ...

Question 16

For the function f graphed here:   find

Accepted Answer

The answer of For the function f graphed here: ...

Question 17

Find   .

Accepted Answer

The answer of Find   ....

Question 18

If   and $\varepsilon$ = 0.0368, find a smallest positive number $\delta$  such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < $\delta$ .

Accepted Answer

A)  0.0072 
B)  0.0082 
C)  0.0092 
D)  0.092 
E)  0.0368 
A)  0.0072 
B)  0.0082 
C)  0.0092 
D)  0.092 
E)  0.0368

Question 19

Show that   cannot be made continuous for any assigned value of the constant k.

Accepted Answer

@#IMG-DLM& @#IMG-DLM& So the l

Question 20

Let   . Find   .

Accepted Answer

The answer of Let   . Find  ...

Let , find

Answer true or false. is equivalent to

For the function f graphed here: find .

Consider the function f graphed here: For what values of a does not exist?

Find .

Use and to prove .

Answer true or false.

For the function h graphed here find

Answer true or false. It is possible to show that .

Find .

Prove that .

Answer true or false. f(x) = |x² - 4| has points of discontinuity at x = -2 and x = 2.

Find .

Find a value for the constant k so that $Find a value for the constant k so that will be continuous at \theta = 0.$ will be continuous at $\theta$ = 0.

For the function f graphed here: find

For the function f graphed here: find

Find .

If $If and \varepsilon = 0.0368, find a smallest positive number \delta such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < \delta .$ and $\varepsilon$ = 0.0368, find a smallest positive number $\delta$ such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < $\delta$ .

Show that cannot be made continuous for any assigned value of the constant k.

Let . Find .

The Derivative

Topics in Deifferentiation

The Derivative in Graphing and Applications

Integration

Applications of the Definite Integral in Geometry, Science and Engineering

Principle of Integral Evaluation

Mathematical Modeling With Differential Equations

Infinte Series

Parametric and Polar Curves; Conic Sections

Three-Dimensional Space; Vectors

Vector-Valued Functions

Partial Derivatives

Multiple Integrals

Topics in Vector Calculus

Filters

Exam 1: Limits and Continuity

Let , find

Answer true or false. is equivalent to

For the function f graphed here: find .

Consider the function f graphed here: For what values of a does not exist?

Find .

Use and to prove .

Answer true or false.

For the function h graphed here find

Answer true or false. It is possible to show that .

Find .

Prove that .

Answer true or false. f(x) = |x2 - 4| has points of discontinuity at x = -2 and x = 2.

Find .

Find a value for the constant k so that will be continuous at θ\thetaθ = 0.

For the function f graphed here: find

For the function f graphed here: find

Find .

If and ε\varepsilonε = 0.0368, find a smallest positive number δ\deltaδ such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < δ\deltaδ .

Show that cannot be made continuous for any assigned value of the constant k.

Let . Find .

The Derivative

Topics in Deifferentiation

The Derivative in Graphing and Applications

Integration

Applications of the Definite Integral in Geometry, Science and Engineering

Principle of Integral Evaluation

Mathematical Modeling With Differential Equations

Infinte Series

Parametric and Polar Curves; Conic Sections

Three-Dimensional Space; Vectors

Vector-Valued Functions

Partial Derivatives

Multiple Integrals

Topics in Vector Calculus

Filters

Answer true or false. f(x) = |x² - 4| has points of discontinuity at x = -2 and x = 2.

Find a value for the constant k so that $Find a value for the constant k so that will be continuous at \theta = 0.$ will be continuous at $\theta$ = 0.

If $If and \varepsilon = 0.0368, find a smallest positive number \delta such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < \delta .$ and $\varepsilon$ = 0.0368, find a smallest positive number $\delta$ such that |f(x) - 16| < 0.0368 if 0 < |x - 4| < $\delta$ .