My teacher wanted us to try this out, but I don't understand it as much.
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solve for the indicated variable means isolate that variable.
Ans(7)
P=IRT (T)
that means solve for T or make T alone on one side of equal.
To do that we just need to move IR on the left side
So we get:
[tex] \frac{P}{IR}=T [/tex]
Hence final answer will be [tex] T=\frac{P}{IR} [/tex]
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Ans(8)
2x-3y=8 (y)
-3y=8-2x
[tex]y=\frac{8-2x}{-3} [/tex]
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Ans(9)
V=LWH (L)
[tex] L=\frac{V}{WH} [/tex]
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Ans(10)
A=2(L+W) (w)
A=2L+2W
A-2L=2W
[tex] \frac{A-2L}{2}=W [/tex]
[tex] W=\frac{A-2L}{2} [/tex]
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Ans(11)
ax+by=c (y)
by=c-ax
[tex] y=\frac{c-ax}{b} [/tex]
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Ans(12)
[tex] P=\frac{R-C}{N} [/tex] (R)
PN=R-C
PN+C=R
R=PN+C