Q1: _lim, Q2: lim (x-1)(x-2) x+1 x+01+stnx Q8: lim h-o = (C)-8 x²-16 Q3: f(x)=x²-5x+4 is discontinuous at: (A) x 1 (B) x = 4 (C) x = 1 and x = 4 (D) x=-1 and x=-4 Q4: Which of the given functions is discontinuous on the interval[0.). (A)cscx (B) cosx (C) tanx (D) sinx Q5: The average rate of change of f(x) = x² + x on the interval [2,5] is (A) 3 (B) 8 (C)-8 (D) 10 Q6: If the line 2x + 3y = 5 is tangent to the graph of y = f(x)at x = 1, then f'(1) = (A) (B) (C) D Q7: If f(1) = -1,f(1) = 2,g(1) = 3,g'(1) = -1, F(x) = then F'(1) = . (A) (B g(x) = (A)–CSCx cotx (B) cscx cotx csc(x+h)-cscx h Q10: If siny=x then Q11: If A = x² and A) 3 dA dt dx2 (A) (C) secx cotx (D)-secx cotx -20 Q9: If f(2)=3, f'(2) = 4, g(3) = 6, g'(3) = -5,K(x) = f(g(x)),then K' (3) -(A) (B(C) (D) ²0 (A)sec²y tany (B) secy tany (C) secy tan²y (D)-sec²y tany B) 20 D) Q12: If y = 5-x², find Ay and dy at x = 2, with dx = Ax = 0.1 (A)Ay = 0.41, dy = 0.4 (B)Ay = -0.4, dy = -0.41 (C)Ay = -0.41,dy = -0.4 (D)Ay=-0.41, dy = 0.4 B) 00 (B) 00 dt C)-8 = 3, then 10 = A) ²00 D) d.n.e (D) d. n. e 10 10
Q1: _lim, Q2: lim (x-1)(x-2) x+1 x+01+stnx Q8: lim h-o = (C)-8 x²-16 Q3: f(x)=x²-5x+4 is discontinuous at: (A) x 1 (B) x = 4 (C) x = 1 and x = 4 (D) x=-1 and x=-4 Q4: Which of the given functions is discontinuous on the interval[0.). (A)cscx (B) cosx (C) tanx (D) sinx Q5: The average rate of change of f(x) = x² + x on the interval [2,5] is (A) 3 (B) 8 (C)-8 (D) 10 Q6: If the line 2x + 3y = 5 is tangent to the graph of y = f(x)at x = 1, then f'(1) = (A) (B) (C) D Q7: If f(1) = -1,f(1) = 2,g(1) = 3,g'(1) = -1, F(x) = then F'(1) = . (A) (B g(x) = (A)–CSCx cotx (B) cscx cotx csc(x+h)-cscx h Q10: If siny=x then Q11: If A = x² and A) 3 dA dt dx2 (A) (C) secx cotx (D)-secx cotx -20 Q9: If f(2)=3, f'(2) = 4, g(3) = 6, g'(3) = -5,K(x) = f(g(x)),then K' (3) -(A) (B(C) (D) ²0 (A)sec²y tany (B) secy tany (C) secy tan²y (D)-sec²y tany B) 20 D) Q12: If y = 5-x², find Ay and dy at x = 2, with dx = Ax = 0.1 (A)Ay = 0.41, dy = 0.4 (B)Ay = -0.4, dy = -0.41 (C)Ay = -0.41,dy = -0.4 (D)Ay=-0.41, dy = 0.4 B) 00 (B) 00 dt C)-8 = 3, then 10 = A) ²00 D) d.n.e (D) d. n. e 10 10
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Question
Q 11 and Q 12 please
![Q1: lim
(x-1)(x-2)
Q2: lim
x+1
x+01+stnx
Q3: f(x)=
=
A) 3
=
(C)-8
x-16
is discontinuous at: (A) x 1 (B) x = 4 (C) x = 1 and x = 4 (D) x=-1 and x=-4
đêm 5244
Q4: Which of the given functions is discontinuous on the interval [0,2). (A)esex (B) cosx (C) tanx (D) sinx
Q5: The average rate of change of f(x) = x² + x on the interval [2,5] is (A) 3 (B) 8 (C)-8
(D) 10
Q6: If the line 2x + 3y = 5 is tangent to the graph of y = f(x)at x = 1, then f'(1) = (A) (B) (C) D
then F'(1) = . (A) (B
(A)
B) 00
(B) 00
C)18
Q7: If f(1) = -1,f(1) = 2,g(1) = 3,g'(1) = -1, F(x) =
g(x)
csc(x+h)-cscx = (A)…CSCx cotx (B) cscx cotx
h
dt
Q10: If siny=x then
Q11: If A = x² and
dA
dt
= 3, then 10 = A) ²00
D) d. n. e
Q8: lim
h-0
(C) secx cotx (D)-secx cotx
Q9: If f(2)=3, f'(2) = 4, g(3) = 6, g' (3) = -5, K(x) = f(g(x)),then K' (3)=(A) (B
(A)sec²y tany
(B) secy tany
(D) d.n.e
(C) secy tan²y (D)-sec²y tany
D)
10
-20
10
Q12: If y = 5-x², find Ay and dy at x = 2, with dx = Ax = 0.1
(A)Ay = 0.41, dy = 0.4 (B)Ay = -0.4, dy = -0.41 (C)Ay = -0.41.dy = -0.4 (D)Ay=-0.41, dy = 0.4](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F48ed58b1-dcb7-4b16-9209-abaf1a4086d3%2F9271943e-bd5d-472b-bbf0-a1bc25f88fe4%2Fj0vezy_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q1: lim
(x-1)(x-2)
Q2: lim
x+1
x+01+stnx
Q3: f(x)=
=
A) 3
=
(C)-8
x-16
is discontinuous at: (A) x 1 (B) x = 4 (C) x = 1 and x = 4 (D) x=-1 and x=-4
đêm 5244
Q4: Which of the given functions is discontinuous on the interval [0,2). (A)esex (B) cosx (C) tanx (D) sinx
Q5: The average rate of change of f(x) = x² + x on the interval [2,5] is (A) 3 (B) 8 (C)-8
(D) 10
Q6: If the line 2x + 3y = 5 is tangent to the graph of y = f(x)at x = 1, then f'(1) = (A) (B) (C) D
then F'(1) = . (A) (B
(A)
B) 00
(B) 00
C)18
Q7: If f(1) = -1,f(1) = 2,g(1) = 3,g'(1) = -1, F(x) =
g(x)
csc(x+h)-cscx = (A)…CSCx cotx (B) cscx cotx
h
dt
Q10: If siny=x then
Q11: If A = x² and
dA
dt
= 3, then 10 = A) ²00
D) d. n. e
Q8: lim
h-0
(C) secx cotx (D)-secx cotx
Q9: If f(2)=3, f'(2) = 4, g(3) = 6, g' (3) = -5, K(x) = f(g(x)),then K' (3)=(A) (B
(A)sec²y tany
(B) secy tany
(D) d.n.e
(C) secy tan²y (D)-sec²y tany
D)
10
-20
10
Q12: If y = 5-x², find Ay and dy at x = 2, with dx = Ax = 0.1
(A)Ay = 0.41, dy = 0.4 (B)Ay = -0.4, dy = -0.41 (C)Ay = -0.41.dy = -0.4 (D)Ay=-0.41, dy = 0.4
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