To solve for \( p \) in the equation \( 22p = 330 \), you need to divide both sides of the equation by 22:
\[ p = \frac{330}{22} \]
Now perform the division:
\[ p = 15 \]
Thus, the solution is:
\[ p = 15 \]
Solve for p.
22p = 330
p =
11 answers
Solve for t.
t + 178 = 700
t =
t + 178 = 700
t =
To solve for \( t \) in the equation \( t + 178 = 700 \), you need to subtract 178 from both sides:
\[ t = 700 - 178 \]
Now perform the subtraction:
\[ t = 522 \]
Thus, the solution is:
\[ t = 522 \]
Solve for q.
684 = 12q
q =
684 = 12q
q =
To solve for \( q \) in the equation \( 684 = 12q \), you need to divide both sides by 12:
\[ q = \frac{684}{12} \]
Now perform the division:
\[ q = 57 \]
Thus, the solution is:
\[ q = 57 \]
Solve for u.
u/–3 = 4.3
u =
u/–3 = 4.3
u =
To solve for \( u \) in the equation \( \frac{u}{-3} = 4.3 \), you need to multiply both sides by \(-3\):
\[ u = 4.3 \times -3 \]
Now perform the multiplication:
\[ u = -12.9 \]
Thus, the solution is:
\[ u = -12.9 \]
Solve for g.
8.73 = g + 1.73
g =
8.73 = g + 1.73
g =
To solve for \( g \) in the equation \( 8.73 = g + 1.73 \), you need to subtract \( 1.73 \) from both sides:
\[ g = 8.73 - 1.73 \]
Now perform the subtraction:
\[ g = 7.00 \]
Thus, the solution is:
\[ g = 7.00 \]
Solve for y.
14.69 = y + 5.88
y =
14.69 = y + 5.88
y =
To solve for \( y \) in the equation \( 14.69 = y + 5.88 \), you need to subtract \( 5.88 \) from both sides:
\[ y = 14.69 - 5.88 \]
Now perform the subtraction:
\[ y = 8.81 \]
Thus, the solution is:
\[ y = 8.81 \]