Filters
Question type
Study Flashcards

Express the relationship between a small change in x and the corresponding change in y in the form Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D) . -y = 2 cot Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D)


A)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D)
B)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D)
C)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D)
D)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = 2 cot A) B) C) D)

Correct Answer

verifed

verified

Find all the roots of the function. Use preliminary analysis and graphing to determine good initial approximations. Round to six decimal places. -f(x) = cos 4x - Find all the roots of the function. Use preliminary analysis and graphing to determine good initial approximations. Round to six decimal places. -f(x) = cos 4x - + 5 A) x \approx -4.859572, 1.859572 B) x \approx -3.470572, 3.248572 C) x \approx -3.248572, 3.470572 D) x \approx -3.359572, 3.359572 + 5


A) x ≈\approx -4.859572, 1.859572
B) x ≈\approx -3.470572, 3.248572
C) x ≈\approx -3.248572, 3.470572
D) x ≈\approx -3.359572, 3.359572

Correct Answer

verifed

verified

Sketch the graph and show all local extrema and inflection points. -y = - Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D) + 4 Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D) - 2 Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D)


A) Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D)
B) Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D)
C) Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D)
D)
Sketch the graph and show all local extrema and inflection points. -y = - + 4 - 2 A) B) C) D)

Correct Answer

verifed

verified

Use l'Hopital's Rule to evaluate the limit. -Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) - Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) -


A) Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) -
B) - Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) -
C) Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) -
D) - Use l'Hopital's Rule to evaluate the limit. - A) B) - C) D) -

Correct Answer

verifed

verified

Find the linearization L(x) of f(x) at x = a. -f(x) = Find the linearization L(x) of f(x) at x = a. -f(x) = , a = 0 A) L(x) = 1/4 x B) L(x) = -1/4 x C) L(x) = - 1/2 x D) L(x) = 1/2 x , a = 0


A) L(x) = 1/4 x
B) L(x) = -1/4 x
C) L(x) = - 1/2 x
D) L(x) = 1/2 x

Correct Answer

verifed

verified

Find the extreme values of the function and where they occur. -y = Find the extreme values of the function and where they occur. -y = A) Absolute maximum value is 0 at x = 0. B) Absolute minimum value is 0 at x = 1. Absolute maximum value is 0 at x = -1. C) Absolute minimum value is - 1 at x = -1. Absolute maximum value is 1at x = 1. D) Absolute minimum value is 0 at x = 0.


A) Absolute maximum value is 0 at x = 0.
B) Absolute minimum value is 0 at x = 1. Absolute maximum value is 0 at x = -1.
C) Absolute minimum value is - 1 at x = -1. Absolute maximum value is 1at x = 1.
D) Absolute minimum value is 0 at x = 0.

Correct Answer

verifed

verified

Determine the indefinite integral. Check your work by differentiation. -Determine the indefinite integral. Check your work by differentiation. - dx A) B) C) D) dx


A)
Determine the indefinite integral. Check your work by differentiation. - dx A) B) C) D)
B)
Determine the indefinite integral. Check your work by differentiation. - dx A) B) C) D)
C)
Determine the indefinite integral. Check your work by differentiation. - dx A) B) C) D)
D)
Determine the indefinite integral. Check your work by differentiation. - dx A) B) C) D)

Correct Answer

verifed

verified

Find an antiderivative of the given function. -2 Find an antiderivative of the given function. -2 A) B) C) D) Find an antiderivative of the given function. -2 A) B) C) D)


A)
Find an antiderivative of the given function. -2 A) B) C) D)
B)
Find an antiderivative of the given function. -2 A) B) C) D)
C)
Find an antiderivative of the given function. -2 A) B) C) D)
D)
Find an antiderivative of the given function. -2 A) B) C) D)

Correct Answer

verifed

verified

Sketch the graph and show all local extrema and inflection points. -y = x Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D) Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D)


A)
Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D)
B)
Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D)
C)
Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D)
D)
Sketch the graph and show all local extrema and inflection points. -y = x A) B) C) D)

Correct Answer

verifed

verified

Determine whether the function satisfies the hypotheses of the Mean Value Theorem for the given interval. -g(x) = Determine whether the function satisfies the hypotheses of the Mean Value Theorem for the given interval. -g(x) = , , Determine whether the function satisfies the hypotheses of the Mean Value Theorem for the given interval. -g(x) = ,

Correct Answer

verifed

verified

L'Hopital's rule does not help with the given limit. Find the limit some other way. - L'Hopital's rule does not help with the given limit. Find the limit some other way. - A) -1 B) 0 C) \infty D) 1 L'Hopital's rule does not help with the given limit. Find the limit some other way. - A) -1 B) 0 C) \infty D) 1


A) -1
B) 0
C) ∞\infty
D) 1

Correct Answer

verifed

verified

Express the relationship between a small change in x and the corresponding change in y in the form Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D) . -y = x Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D)


A)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D)
B)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D)
C)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D)
D)
Express the relationship between a small change in x and the corresponding change in y in the form . -y = x A) B) C) D)

Correct Answer

verifed

verified

Find an antiderivative of the given function. -- Find an antiderivative of the given function. -- A) B) C) D)


A)
Find an antiderivative of the given function. -- A) B) C) D)
B)
Find an antiderivative of the given function. -- A) B) C) D)
C)
Find an antiderivative of the given function. -- A) B) C) D)
D)
Find an antiderivative of the given function. -- A) B) C) D)

Correct Answer

verifed

verified

Solve the problem. -At about what velocity do you enter the water is you jump from a 15 meter cliff? (Use g = 9.8 m/ Solve the problem. -At about what velocity do you enter the water is you jump from a 15 meter cliff? (Use g = 9.8 m/ .) A) 2 m/sec B) -8.5 m/sec C) -17 m/sec D) 17 m/sec .)


A) 2 m/sec
B) -8.5 m/sec
C) -17 m/sec
D) 17 m/sec

Correct Answer

verifed

verified

Find the largest open interval where the function is changing as requested. -Decreasing f(x) = Find the largest open interval where the function is changing as requested. -Decreasing f(x) = A) (- \infty , -8) B) (8, \infty ) C) (- \infty , 8) D) (-8, \infty )


A) (- ∞\infty , -8)
B) (8, ∞\infty )
C) (- ∞\infty , 8)
D) (-8, ∞\infty )

Correct Answer

verifed

verified

Solve the problem. -A company is constructing an open-top, square-based, rectangular metal tank that will have a volume of Solve the problem. -A company is constructing an open-top, square-based, rectangular metal tank that will have a volume of What dimensions yield the minimum surface area? Round to the nearest tenth, if necessary. A) 5.1 ft × 5.1 ft × 1.7 ft B) 3.5 ft × 3.5 ft × 3.5 ft C) 4.5 ft × 4.5 ft × 2.2 ft D) 9.4 ft × 9.4 ft × 0.5 ft What dimensions yield the minimum surface area? Round to the nearest tenth, if necessary.


A) 5.1 ft × 5.1 ft × 1.7 ft
B) 3.5 ft × 3.5 ft × 3.5 ft
C) 4.5 ft × 4.5 ft × 2.2 ft
D) 9.4 ft × 9.4 ft × 0.5 ft

Correct Answer

verifed

verified

Find the most general antiderivative. - Find the most general antiderivative. - d \theta A) cot \theta + C B) \theta + tan \theta + C C) -cot \theta + C D) \theta + C d θ\theta


A) cot θ\theta + C
B) θ\theta + tan θ\theta + C
C) -cot θ\theta + C
D) Find the most general antiderivative. - d \theta A) cot \theta + C B) \theta + tan \theta + C C) -cot \theta + C D) \theta + C θ\theta + C

Correct Answer

verifed

verified

Find the absolute extreme values of the function on the interval. -F(x) = Find the absolute extreme values of the function on the interval. -F(x) = , -1 \le x \le 27 A) absolute maximum is 3 at x = 27; absolute minimum is 0 at x =0 B) absolute maximum is 3 at x = 27; absolute minimum is -3 at x = -27 C) absolute maximum is 0 at x = 0; absolute minimum is 3 at x = 27 D) absolute maximum is 3 at x = -27; absolute minimum is 0 at x =0 , -1 ≤\le x ≤\le 27


A) absolute maximum is 3 at x = 27; absolute minimum is 0 at x =0
B) absolute maximum is 3 at x = 27; absolute minimum is -3 at x = -27
C) absolute maximum is 0 at x = 0; absolute minimum is 3 at x = 27
D) absolute maximum is 3 at x = -27; absolute minimum is 0 at x =0

Correct Answer

verifed

verified

Find the absolute extreme values of the function on the interval. -h(x) = Find the absolute extreme values of the function on the interval. -h(x) = x + 5, -2 \le x \le 3 A) absolute maximum is - 7/2 at x = -2; absolute minimum is 4 at x = 3 B) absolute maximum is 13/2 at x = 3; absolute minimum is 4 at x = -2 C) absolute maximum is - 7/2 at x = -3; absolute minimum is -3 at x = 2 D) absolute maximum is - 7/2 at x = 3; absolute minimum is 4 at x = -2 x + 5, -2 ≤\le x ≤\le 3


A) absolute maximum is - 7/2 at x = -2; absolute minimum is 4 at x = 3
B) absolute maximum is 13/2 at x = 3; absolute minimum is 4 at x = -2
C) absolute maximum is - 7/2 at x = -3; absolute minimum is -3 at x = 2
D) absolute maximum is - 7/2 at x = 3; absolute minimum is 4 at x = -2

Correct Answer

verifed

verified

Use differentiation to determine whether the integral formula is correct. -Use differentiation to determine whether the integral formula is correct. -

Correct Answer

verifed

verified

Showing 181 - 200 of 228

Related Exams

Exam 1

Functions

226 Questions

Exam 2

Limits

224 Questions

Exam 3

Derivatives

367 Questions

Exam 5

Integration

166 Questions

Exam 6

Applications of Integration

211 Questions

Exam 7

Logarithmic, Exponential, and Hyperbolic Functions

85 Questions

Exam 8

Integration Techniques

287 Questions

Exam 9

Differential Equations

76 Questions

Exam 10

Sequences and Infinite Series

173 Questions

Exam 11

Power Series

103 Questions

Exam 12

Parametric and Polar Curves

169 Questions

Exam 13

Vectors and the Geometry of Space

131 Questions

Exam 14

Vector-Valued Functions

83 Questions

Exam 15

Functions of Several Variables

229 Questions

Exam 16

Multiple Integration

299 Questions

Exam 17

Vector Calculus

173 Questions

Show Answer