Solve the equation for the indicated variable. (Leave ± in your answer, when appropriate.)aS2 + bS = c, for S
A. S =
B. S =
C. S =
D. S =
Answer: C
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Use the precise definition of a limit to prove the limit. Specify a relationship between ? and ? that guarantees the limit exists.x4 = 16
A. ? = min; Let ? > 0 and assume 0 <
< ?. Then
=
=
That is, for any ? > 0,
= ? whenever 0 <
< ?, provided 0 < ? ?
. Therefore,
x4 = 16.
B. ? = min; Let ? > 0 and assume 0 <
< ?. Then
=
=
That is, for any ? > 0,
= ? whenever 0 <
< ?, provided 0 < ? ?
. Therefore,
x4 = 16.
C. ? = min ; Let ? > 0 and assume 0 <
< ?. Then
=
<
That is, for any ? > 0,
< ? whenever 0 <
< ?, provided 0 < ? ?
. Therefore,
x4 = 16.
D. ? = min ; Let ? > 0 and assume 0 <
< ?. Then
=
<
That is, for any ? > 0,
< ? whenever 0 <
< ?, provided 0 < ? ?
.
Therefore, x4=16.
Find the degree of the polynomial.7 + x7 - x5y4 - x4y
A. 9 B. 4 C. 7 D. 5
Provide an appropriate response.The probability distribution for the random variable X is: What is the expected value of X?
A. 0.62 B. 0.26 C. 0.22 D. 0.50
Solve the problem.A ball is dropped from a height of 53 feet. On each bounce, it bounces to 72% of its previous height. How high does it get after the 4th bounce? (Round to the nearest hundredth, if necessary.)
A. 138.42 feet B. 189.29 feet C. 19.78 feet D. 14.24 feet