For the given function, find the requested relative extrema or extreme value.y = - 6e- x2; relative extrema
A. (6, - 6e- 36), relative minimum
B. (0, 0), relative minimum
C. (0, -6), relative minimum
D. (12, 12e- 144), relative maximum
Answer: C
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Solve the problem.Find the area under the curve y = 
bounded on the left by x = 24.
A. 10
B. 
C. 
D. 
Simplify, leaving exponents in the answer.
A. 9(u-v) B. 9u - 9v C. 9(u+v) D. 9(v-u)
Provide an appropriate response.In triangle A, the longest side is twice as long as the shortest side. In triangle B, the longest side is also twice as long as the shortest side. If this is the only information you have about the two triangles, can you conclude that they must be similar? If you think that the two triangles must be similar, explain your answer. If you do not think that the triangles must be similar, sketch a counterexample.
What will be an ideal response?
Write the fraction as a decimal. If necessary, use repeating decimal notation.
A. 1.
B. 1.45
C. 1.4
D. 1.