Question

1. Work each exercise.

2. Find the dot letter for that answer.
3. Connect the dot letters in order.
Exercises
Solve for the indicated letter.
1. F=ma for a
H
2. A w for w
my² for v²
4. W=FS for F
3. F=
7. D=
5. E=m g h for g
6. E=mc2 for m
M for V
(h₁ +h₂) • h
2
8. A =
E
9. E=/R for R
10. P=/2R for R
11. P=/2R for /²
В.
a=
0.
• 1
m
for h
12. V=R²h for h
13. P= 2/+ 2w for w
14. C=
15. R =
16. h=
F
(F-32) for F
for /
PT
3P
W
for w
17. S = 2/[w+h] + 2wh for /
18. V = TR²h for R²
19. S= Vt+at² for a
20. L = 3Mp² for P²
21. F=mM for R²
R2
22. F=mM for M
R2
.X
. M
H
.Z
• V
Dot
Letter
AB
C
D
E
F
А
G
H
1
J
W
Z
K
L
M
N
O
P
Q
R
S
T
U
V
X
Y
For
m
PRT
P
12
3V
TR2
M
D
2(S-Vt)
t2
F
(h₁ +h₂)
/C+32
3h
수
D
M
(S2wh)
2(w + h)
2A
3V
ah
P
R
Answer
m
FM
mM
1
E
FR2
m
(P-21)
2
E
W
S
E WN
E
LQ
3M

Answer 1

Solved for all 22 indicated letters in the physics equations. Isolated each variable using algebraic manipulation. Substitute known values into the isolated equations to find the missing letter.

`1. \(F = ma\) for \(a\): \(a = (F)/(m)\)`

`2. \(A = (1)/(2)wv^2\) for \(w\): \(w = (2Av^2)/(F)\)`

`3. \(F = (mv^2)/(r)\) for \(v^2\): \(v^2 = (Fr)/(m)\)`

`4. \(W = Fs\) for \(F\): \(F = (W)/(s)\)`

`5. \(E = mgh\) for \(g\): \(g = (E)/(mh)\)`

`6. \(E = mc^2\) for \(m\): \(m = (E)/(c^2)\)`

`7. \(D = (MV)/(V)\) for \(V\): \(V = (D)/(M)\)`

`8. \(A = ((h_1 + h_2)h)/(2)\) for \(h\): \(h = (2A)/(h_1 + h_2)\)`

`9. \(E = IR\) for \(R\): \(R = (E)/(I)\)`

`10. \(P = I^2R\) for \(R\): \(R = (P)/(I^2)\)`

`11. \(P = I^2R\) for \(l^2\): \(l^2 = (P)/(I^2R)\)`

`12. \(V = (\pi R^2h)/(3)\) for \(h\): \(h = (3V)/(\pi R^2)\)`

`13. \(P = 2l + 2w\) for \(w\): \(w = (P - 2l)/(2)\)`

`14. \(C = (5)/(9)(F - 32)\) for \(F\): \(F = (C * 9)/(5) + 32\)`

`15. \(R = (I)/(PT)\) for \(I\): \(I = (R * P * T)/(1)\)`

`16. \(h = (3P)/(w)\) for \(w\): \(w = (3P)/(h)\)`

`17. \(S = (2)/(w + h) + 2wh\) for \(w\): \(w = (2 - 2w^2 - 2h^2)/(w + h)\)`

`18. \(V = (\pi R^2h)/(3)\) for \(R^2\): \(R^2 = (3V)/(\pi h)\)`

`19. \(S = Vt + (1)/(2)at^2\) for \(a\): \(a = (2(S - Vt))/(t^2)\)`

`20. \(L = (3MP^2)/(Q)\) for \(P^2\): \(P^2 = (LQ)/(3M)\)`

`21. \(F = (mM)/(R^2)\) for \(R^2\): \(R^2 = (mM)/(F)\)`

`22. \(F = (mM)/(R^2)\) for \(M\): \(M = (FR^2)/(m)\)`