Transforming Formulas H

 $r\ =\ \frac{A}{\pi}$  

 $r\ =\ \sqrt{\frac{A}{\pi}}$  

 $r\ =\pm\sqrt{\frac{A}{\pi}}$  

 $r\ =\ \sqrt{A\pi}$  

 $r\ =\ \pm\sqrt{A\Pi}$  

y = -2x + 4

y = 2x - 4

$y\ =\ \frac{1}{2}x\ +4$

$y\ =\ \frac{1}{2}x\ -\ 4$

y = 2x + 4

V = MD

V = D - M

M = VD

 $V\ =\ \frac{D}{M}$  

 $V\ =\ \frac{M}{D}$  

$W\ =\ P\ -\ 2L$

$L\ =\ \frac{1}{2}P\ =\ W$

$W\ =\ \frac{1}{2}P\ +\ L$

$W\ =\ \frac{1}{2}P\ -\ L$

W = 2P - L

b = a - c + d

b = a + c - d

$b\ =\ \frac{a\ +\ d}{c}$

b = -a + c - d

b = -a - c + d

b = 2ah

 $b\ =\ \frac{1}{2ah}$  

 $b\ =\ \frac{2a}{h}$  

 $b\ =\ \frac{a}{2h}$  

 $b\ =\ \frac{h}{2a}$  

 $d\ =\ \frac{-1}{2}e\ +\ 3c$  

 $d\ =\ \frac{1}{2}e\ -\ 3c$  

 $d\ =\ -2e\ +\ 3c$  

d = 2e - 3c

d = 3ce

V_{2 =} P₁V₁ - P₂

V₂ = P₁V₁P₂

V₂ = P₁V_{1 +} P₂

$V_2=\ \frac{P_1V_1}{P_2}$

$V_2\ =\ \frac{P_{1\ }P_2}{V_1}$

 $\sin\theta\ =\ \cos\theta\tan\theta$  

 $\sin\theta\ =\ \cos\theta\ -\ \tan\theta$  

 $\sin\theta\ =\ \cos\theta\ +\ \tan\theta$  

 $\sin\theta\ =\ \frac{\tan\theta}{\cos\theta}$  

 $\sin\theta\ =\ \frac{\cos\theta}{\tan\theta}$  

e = 3d + 27f

e = d + 3f

e = 3d + 3f

e = 3d - 27f

e = d + 27f