Inactive Tutor answered 02/25/20
V(t) = -2t2 +8
∫v(t) = ∫(-2t2 + 8 )dt = d
d= [ -(2/3)t3 + 8t ] t in interval 0 to 3
d= [ - (2/3)(33) + 8(3) ] - [ - (2/3)(03) + 8(0) ]
d = [ - (0.6667)(27) + 24 ] - 0
d= [ -18 + 24 ]
d = 6
The distance is 6 ft
Brandon H.
asked 02/25/20Question options:
| 1) | 6.00 |
| 2) | 0.67 |
| 3) | 15.33 |
| 4) | 5.11 |
Inactive Tutor answered 02/25/20
V(t) = -2t2 +8
∫v(t) = ∫(-2t2 + 8 )dt = d
d= [ -(2/3)t3 + 8t ] t in interval 0 to 3
d= [ - (2/3)(33) + 8(3) ] - [ - (2/3)(03) + 8(0) ]
d = [ - (0.6667)(27) + 24 ] - 0
d= [ -18 + 24 ]
d = 6
The distance is 6 ft
Inactive Tutor answered 02/25/20
AT T=0, CALCULATE V, V0=-2(0)+8=8 FEET/SEC
AT T=3 SEC,V3= -2(3)^2+8 = -10
DISTANCE= |8-10|/(3-0)=2/3=0.67 FEET
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