To solve the equation for \( BB \), we need to first clarify that we're treating \( B \) and \( b \) as distinct variables since capitalization indicates a different variable in this context. Given the equation:
\[ g = Bd \]
Assuming \( B \) is the variable of interest and \( d \) is a different known variable, we want to solve for \( B \). However, it seems you want to solve for \( BB \), which is not present in the given equation. Assuming that by \( BB \) you mean \( B \times B \) or \( B^2 \), this is not directly solvable from the given equation because it only allows us to solve for \( B \), not \( B^2 \).
If you want to solve for \( BB \), which would be interpreted as \( B^2 \), you first need to find \( B \) from the given equation and then square that value. Here is how you solve for \( B \):
\[ B = \frac{g}{d} \]
Once you've solved for \( B \), you could compute \( B^2 \) by squaring the value of \( B \):
\[ BB \text{ or } B^2 = \left(\frac{g}{d}\right)^2 \]
However, if by \( BB \) you simply meant the variable \( B \), not \( B^2 \), then you already have the solution for \( B \) after dividing \( g \) by \( d \):
\[ B = \frac{g}{d} \]
Please clarify what you mean by \( BB \) if the above does not address your question adequately.
Solve the following equation for BB. Be sure to take into account whether a letter is capitalized or not.
g, equals, B, d
g=
Bd
3 answers
Solve the following equation for B. Be sure to take into account whether a letter is capitalized or not.
g=Bd
g=Bd
To solve the equation for \( B \), you want to isolate \( B \) on one side of the equation. The equation you provided is:
\[ g = Bd \]
where \( g \) and \( d \) are known values, and \( B \) is the variable you want to solve for. To isolate \( B \), you simply divide both sides of the equation by \( d \). Assuming \( d \neq 0 \), this gives you:
\[ B = \frac{g}{d} \]
This is the solution for \( B \) in terms of \( g \) and \( d \).
\[ g = Bd \]
where \( g \) and \( d \) are known values, and \( B \) is the variable you want to solve for. To isolate \( B \), you simply divide both sides of the equation by \( d \). Assuming \( d \neq 0 \), this gives you:
\[ B = \frac{g}{d} \]
This is the solution for \( B \) in terms of \( g \) and \( d \).