Max.\:\:Height = \frac{-(Vi \sin\theta)^2}{2g}
is\[Max.\:\:Height = \frac{-(Vi \sin\theta)^2}{2g}\] the same as \[Max.\:\:Height = \frac{u^2\sin^2\theta}{2g}\]
???
what does i stands for
initial velocity
also the u in 2nd fomula is initial velocity
same
because that is the formula my teacher gave me
it is correct
and same as the one I gave you
I use u for initial velocity and v for final
ok thanks
moongrazer how did your exam go
for university
w8
why is it i am having a different answer?
could you check it?
i am answering the question here http://openstudy.com/groups/physics#/groups/physics/updates/4e4cc3070b8b9588049ae330
I will try
when i use the formula my teacher gave me it is 52.70 and if i tried yours it is 43.63
I am getting 51.7
try it again must be missing something it is square
on both?
no max height I am talking about max height let me do range too
no, i mean do you get 51.7 on using both formulas?
246.20 range 51.7 max height
did you used the formula my teacher gave me?
it's the same answer is same 51.7 and 246.20 I am using calculator the angle is 40 and initial velocity is 50
^^^^^^^^^even with your teacher's formula
ohhh i had the correct answer now
good job : )
i squared 50 that is why i got a wrong answer
Thanks for helping me :)
anytime : )
physics have a lot of formulas
We have an index card that contains i think more or less 10 formulas that we will use for our exam. But i think we will not gonna use it all. ^_^
Good Luck ...just practice questions and then you won't have problem remembering formulas
yup, practices makes perfect
i have a last question
okay I will try that in 5 minutes I'm hungry now gotta eat somthing
how do you transform an equation if you want to have the formula for\[\theta\] like \[R= (-Vi^2 \sin \theta)/g\] please explain how thanks for helping me :) \[Vi = initial velocity\]
is it the same as\[R = v^2 \sin (2\theta)/g\]
??
Okay I am back. \[R = \frac{V_i^2 sin2\theta}{g}\] \[R \times g = V_i^2 sin2\theta\] \[\frac{R \times g }{V_i^2}=sin2 \theta\] \[sin^{-1} \frac{R \times g }{V_i^2} = 2\theta\] \[\frac{1}{2}sin^{-1} \frac{R \times g }{V_i^2} = \theta\]
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