Identify the function's extreme values in the given domain, and say where they are assumed. Tell which of the extreme values, if any, are absolute.g(t) = 
- 
t2 + 8t, 0 ? t < ?
A. local and absolute minimum: - 
at x = 8; local maximum: 
at x =1
B. local minimum: 
at x =1; local and absolute maximum: - 
at x = 8
C. local minimum: 
at x =1; local maximum: 0 at x = 0; absolute maximum: - 
at x = 8
D. local minimum: 0 at x = 0; local and absolute minimum: - 
at x = 8; local maximum: 
at x =1
Answer: D
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Solve the problem.Write parametric equations for the tangent line to the curve of intersection of the surfaces 
and 
at the point 
A. 
B. 
C. 
D. 
Provide an appropriate response.Explain why 
and -
represent the same number.
What will be an ideal response?
Translate the problem to a system of equations, then solve using Cramer's Rule.The sum of a student's three scores is 218. If the first is 22 points more than the second, and the sum of the first two is 14 more than twice the third, what was the first score?
A. 46 B. 68 C. 86 D. 64
Find an equation for the hyperbola described. Graph the equation.Center at (0, 0); focus at (
, 0); vertex at (5, 0)
A. 
- 
= 1
B. 
- 
= 1
C. 
- 
= 1
D. 
- 
= 1