how do i find the inverse of h=radical 3s over 2????
\[h=\sqrt{3s}\over 2\]
\[ 2/\sqrt{3s}\]
what? how did you get that?
that's if your question is about the multiplication inverse of h
the two is not diving the h just the \[\sqrt{3}\]
i have to write the formla so that the height is the input and the legth of the sides is a output which means the inverse
ok
\[=\sqrt{3s}/2 ====> 2h=\sqrt{3s} ===> 4h^{2} =3s ====> s =4h^{2}/3\]
where do you get the 4 from?
\[s=4h^{2} /3\]
squaring both sides will give \[3s =4h^{2}\]
then divide both sides on 3 \[s=4h^{2}/3\]
the idea is to take the s out of the radical by squraring both side
ok i think i see it much clearer now. care to help me with other problem i have?
ok
\[h=0.8(200-A)\] uf biwlers average is over 200 the handicap is 0. rewrite it so average is output and handicap in input. if your handicap is 32, whats your average?
\[h=0.8(200-A)\] \[h =160 -0.8 A\] \[0.8 A=160 - h\] \[A=(160-h)/0.8\] when h=32 ===> A =(160-32)/0.8 = 160
if my handicap is 32, will that make my average be 134.4?
let me check again
I got 160
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