C=5/p(F-32) ...Solve for "F"
P=9
given : \[\large{C = \frac{5}{p(F-32)}}\] given P = 9 so : \[\large{\frac{5}{9(F-32)}}\]
m i right? @gabbbdee
Yes the bottom one is the correct equation.
wait... no
its C=5/9 (F-32) and i have to solve for F
ok so it is : \[\large{C=\frac{5}{9}(F-32)}\]
right?
Do I multiply "(F-32)" by 5/9 first?
yes.
No ... first step will be : \[\large{C\times \frac{9}{5}=\frac{5}{9}(F-32) \times \frac{9}{5}}\]
I just multiplied both sides by 9/5
why do you flip the fraction?
just to cancel 5/9 there
just for example: \[\large{3=\frac{a}{3}}\] \[\large{3\times 3 = \frac{a}{3} \times 3}\] \[\large{9 = \frac{a}{\cancel{3}^1}\times \cancel{3}^1}\] \[\large{9=a}\]
that above was an example
ohhh okay, and after i muliply both sides whats next? can you go through the problem and explain it?
ok \[\large{C\times \frac{9}{5} = \frac{5}{9} \times \frac{9}{5} (F-32)}\] \[\large{C\times \frac{9}{5} = \frac{\cancel{5}^1}{\cancel{9}^1}\times \frac{\cancel{9}^1}{\cancel{5}^1} (F-32)}\] \[\large{\frac{9C}{5}=F-32}\]
\[\large{9C=(F-32)5}\] can you expand 5(F-32) ?
@gabbbdee please reply
sorry if i expand it be 5F-160 of i do the rainbow thing and the equation will equal -32 if im right? O.o
@mathslover
\[\large{9C=5F-160}\] \[\large{9C+160=5F}\] \[\large{\frac{9C+160}{5}=F}\]
THANK YOU!
@nincompoop lol
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