Using the equation representing the height of the firework (h = -16t2 + v0t + h0), algebraically determine the extreme value of
f(t) by completing the square and finding the vertex. Interpret what the value represents in this situation.
2 answers:
-16t^2 + v0t + h0
= -16(t^2 - 1/16 v0t) + h0
= -16 [(t - 1/32v0)^2 - (1/32 v0)^2 ) + h0
= -16(t - 1/32v0)^2 + 1/64 (v0)^2 + h0 which is the vertex form
The vertex is at the point (1/32v0, 1/64 (v0)^2)
1/32v0 represents the time when the firework is at its maximum height and 1/64 (v0)^2 is this maximum height
Answer with explanation:
The equation representing the height of the firework is
To determine the extreme of the function , we will differentiate it once
The Extreme Value represents maximum height obtained by Firework.
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Answer:
x = 12
Step-by-step explanation:
Supplementary angles, sum = 180
10x - 20 + 6x + 8 = 180
16x - 12 = 180
16x = 192
x = 12
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448 is the answer
Answer:
Red
Step-by-step explanation:
Bc if you - 8x it would be -2y=12-8x and then you divide -2 by 12 and -8x the answer would be y=4x-6