The height in meters of a rocket launched from the ground after t seconds is modeled by h(t)=-9.8r^2+49t. Graph a graph represen
ting the interval of time when the rocket will be higher than 40 meters
2 answers:
9.8t^2-49t+40=0
t=(49±√833)/19.6
t≈1.027, 3.97
1.027<t<3.97
First, find where it is equal to 40 meters and find where it is above it
40=-9.8t²+49t
9.8t²-49t+40=0
using quadratic formula
t=1.02746 and x=3.97254
test a point in the middle
h(2)=58.8
that is higher
so the interval would be from x=1.02746 to 3.9754
1.02746<x<3.9754 is the interval
to graph it, graph h(t)=-9.8t²+49t-40 and the part where it is above the x axis is where it is higher than 40 meters
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Answer:
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The answer is: [C]: " (x - 4) " .
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" (x+9)(x-4) = x² - 4x + 9x - 36 = x² + 5x - 36 " .
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Answer:
x = -20
Step-by-step explanation:
Let me know if you need the work.