If an argument reads
If ?ABC is an equilateral triangle with perimeter 3s units then each edge of ABC is s units long.
If each edge of an equilateral triangle is s units long then its height is
units
If the height of an equilateral triangle is
units, then its area is
Then we can deduce
(a) If ABC is an equilateral triangle with perimeter 3s units then its area is
(b) If the area of ABC is
then it is an equilateral triangle
(c) If each edge of an equilateral triangle is s units long then its area is
(d) All of these are valid conclusions.
(e) Both (a) and (c) are correct.
(e) Both (a) and (c) are correct.
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Specify the domain of the function.f(x) =
A. x ? 49 B. x ? 7, x ? -7 C. All real numbers D. x > 49
Solve the problem.Find two numbers whose sum is 27 and whose difference is 1.
A. 14 and 13 B. 15 and 16 C. 12 and 15 D. 27 and 0
Write the radical expression as an exponential expression.
A. b
B. (5b)5/7
C. (5b)1/7
D. 5b1/7
Plot the point.(-2, 6)
A.
B.
C.
D.