The height of a helicopter above the ground is given by h = 2.80t3, where h is in meters and t is in seconds. At t = 1.55 s, the helicopter releases a small mailbag. How long after its release does the mailbag reach the ground?
\[h=2.80t^3\] plug in 1.55 to find h
^^^thats wrong
=/
\[h=2.80(1.55)^{3}=10.43........ g=9.8m/s^{2}\]
i got 10.43 as well
9.8??
thats just the height now use kinematic formula
which is? lol we didnt learn this..my teacher is horrible and teach us this stuff but assigns homework
this is why i keep coming on here for help lol bc my teacher....SUCKS
\[t=\sqrt{\frac{10.43*2}{9.8}}=\]
1.46?
says thats wrong too
=(
whats the answer?
doesnt tell me
\[h=\frac{at^{2}}{2}\]
i have one more chance to get it
guess ill move on for now
the answer should be 1.46 seconds
it said no lol
The answer is simple: \[10.43=1/2 g t ^{2}\]You know that g = 9.8 m/s so just solve for t.
riptide when you enter the answer are you including the units of seconds? Or does units matter
\[height=2.80t ^{3}\]\[height @ 1.55s = 2.80(1.55)^3=10.42685\]\[10.42685= 1/2 g t^2\]\[10.42685*2/9.8 = t^2\]\[t=\sqrt{2.127928571}=1.458742119\]So the previous answer posted is right...I just posted this to show all the figures/calcs. Maybe you can figure out what's wrong from there.
it even said 1.5 was wrong...so idk what it wants lol and it wont tell me the answer anyway
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