38) Assume that f(x) is a solution to the differential equation y' = 2x + y with f(0) = –1. Then f(1) =? а) е — 2 b) ! - 2 с) е — 4 d) e- – 2 e) None of the above

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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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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Solve both 38 and 39 please

38) Assume that f(x) is a solution to the differential equation y' = 2x + y
with f(0) = -1. Then f(1) =?
а) е — 2
|
b) ! – 2
-
с) е — 4
d) e- – 2
e) None of the above
39) An object at an unknown temperature is placed in a room which is held at a
constant temperature of 5° C. If after 10 minutes the temperature of the object is
-15° C and after 20 minutes the temperature of the object is –10° C, the unknown
initial temperature of the object is approximately:
а) —18° С
b) –20° C
с) — 22° С d) —26° С е) —32° С
|
Transcribed Image Text:38) Assume that f(x) is a solution to the differential equation y' = 2x + y with f(0) = -1. Then f(1) =? а) е — 2 | b) ! – 2 - с) е — 4 d) e- – 2 e) None of the above 39) An object at an unknown temperature is placed in a room which is held at a constant temperature of 5° C. If after 10 minutes the temperature of the object is -15° C and after 20 minutes the temperature of the object is –10° C, the unknown initial temperature of the object is approximately: а) —18° С b) –20° C с) — 22° С d) —26° С е) —32° С |
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