A standard cell has an emf "E" of 1.2 volts. If the resistance "R" of the circuit is increasing at the rate of 0.03 ohm/sec, at what rate is the current "I" changing 34 at the instant when the resistance is 6 ohms? Assume Ohm's law E = IR 0.003 amp/sec 0.004 amp/sec O -0.001 amp/sec -0.002 amp/sec Find the slope of the line tangent to the curve at x = 3* 35 y = x - 2x + 1 36 25 O 42 5 Evaluate: "(플) EX lim (2 – x) tan 2 36 X-1 Option 2 Option 1

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.4: Derivatives Of Exponential Functions
Problem 26E: Find derivatives of the functions defined as follows. y=4-5x+2
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Question
A standard cell has an emf "E" of 1.2 volts. If the resistance "R" of the circuit is
increasing at the rate of 0.03 ohm/sec, at what rate is the current "I changing
34
at the instant when the resistance is 6 ohms? Assume Ohm's law E = IR
0.003 amp/sec
0.004 amp/sec
O -0.001 amp/sec
O -0.002 amp/sec
Find the slope of the line tangent to the curve at x = 3*
35
y = x' – 2x + 1
O 36
O 25
O 42
Evaluate:*
tan
lim (2 – x)
36
O Option 2
O Option 1
Option 4
O Option 3
Transcribed Image Text:A standard cell has an emf "E" of 1.2 volts. If the resistance "R" of the circuit is increasing at the rate of 0.03 ohm/sec, at what rate is the current "I changing 34 at the instant when the resistance is 6 ohms? Assume Ohm's law E = IR 0.003 amp/sec 0.004 amp/sec O -0.001 amp/sec O -0.002 amp/sec Find the slope of the line tangent to the curve at x = 3* 35 y = x' – 2x + 1 O 36 O 25 O 42 Evaluate:* tan lim (2 – x) 36 O Option 2 O Option 1 Option 4 O Option 3
Suppose that you have the utility function: *
u (x) = Vx
43
u" (x)
Find :-
u (х)
1
2x
2х
Option 2
Option 3
1
-2x
2x
Option 4
Option 1
Find the critical points of the curve *
44
2+ 12x – x
(-2,18)& (2,-14)
(2.18)&(-2,-14)
(2.18)&(2.-14)
(-2,18)8(-2,14)
Transcribed Image Text:Suppose that you have the utility function: * u (x) = Vx 43 u" (x) Find :- u (х) 1 2x 2х Option 2 Option 3 1 -2x 2x Option 4 Option 1 Find the critical points of the curve * 44 2+ 12x – x (-2,18)& (2,-14) (2.18)&(-2,-14) (2.18)&(2.-14) (-2,18)8(-2,14)
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