If two electrical resistances, R 1 and R 2 , are connected in parallel, their combined resistance, R , is given by 1 R = 1 R 1 + 1 R 2 . Suppose R 1 is held constant at 10 ohms, and that R 2 is increasing at 2 ohms per minute when R 2 is 20 ohms. How fast is R changing at that moment?
If two electrical resistances, R 1 and R 2 , are connected in parallel, their combined resistance, R , is given by 1 R = 1 R 1 + 1 R 2 . Suppose R 1 is held constant at 10 ohms, and that R 2 is increasing at 2 ohms per minute when R 2 is 20 ohms. How fast is R changing at that moment?
The graphs of the function F (left, in blue) and G (right, in red) are below. Answer the following questions.
F'(1)
G'(1)
F'(6)
G'(6)
1. One of the partial fractions for
2
4x²+x-9
x3+2x²-3x
2
x+1
a) x23 b) x 1½ c) x² d)
x-1
x
is
1. One of the partial fractions for
2
2
4x²+x-9
x3+2x²-3x
a) x3 b) x11 c) x² d) z
x-1
2. Identify the improper integral.
1 x
2 x
dx
a) 3x dx b) f² 3x dx
0 3-2x
0 3-2x
x
is
c) √2^:
4
√232x dx d) fo² 3x dx
1 1
0 3-2x
B. So eax dx converges to
if
:
a) O if a0 c) - 1½ ifa 0
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