Temperatures on Venus The air temperature one balmy summer evening at your summer resort near Maxwell Montes, t hours after 5:00 pm, was given by the function ( t ) = 800 + 2 t 2 − 20 t degreesFahrenheit ( 0 ≤ t ≤ 4 ) . 59 What was the temperature at 8:00 pm, and how fast was it dropping? (Use the method of Example 1(a))
Temperatures on Venus The air temperature one balmy summer evening at your summer resort near Maxwell Montes, t hours after 5:00 pm, was given by the function ( t ) = 800 + 2 t 2 − 20 t degreesFahrenheit ( 0 ≤ t ≤ 4 ) . 59 What was the temperature at 8:00 pm, and how fast was it dropping? (Use the method of Example 1(a))
Solution Summary: The author calculates the temperature at 8:00 pm and the rate at which it is dropping at the Maxwell Monte’s.
Temperatures on Venus The air temperature one balmy summer evening at your summer resort near Maxwell Montes, t hours after 5:00 pm, was given by the function
(
t
)
=
800
+
2
t
2
−
20
t
degreesFahrenheit
(
0
≤
t
≤
4
)
.59 What was the temperature at 8:00 pm, and how fast was it dropping? (Use the method of Example 1(a))
If a snowball melts so that its surface area decreases at a rate of 10 cm²/min, find the rate (in cm/min) at which the diameter decreases when the diameter is 12 cm. (Round your answer to three decimal places.)
cm/min
1) let X: N R be a sequence and let Y: N+R
be the squence obtained from x by di scarding
the first meN terms of x in other words
Y(n) = x(m+h) then X converges to L
If and only is y converges to L-
11) let Xn = cos(n) where nyo prove
D2-1
that lim xn
= 0
by def.
h→00
ii) prove that for any irrational numbers ther
exsist asquence of rational numbers (xn)
converg to S.
4.2 Product and Quotient Rules
1.
9(x)=125+1
y14+2
Use the product and/or quotient rule to find the derivative of each function.
a. g(x)=
b. y (2x-3)(x-1)
c. y==
3x-4
√x
Probability And Statistical Inference (10th Edition)
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