A

O
B
If BO¯¯¯¯¯¯¯¯ = 45 in and BA¯¯¯¯¯¯¯¯ = 108 in
then what is the length of AO to the nearest whole inch?

(1 point)
AO =

1 answer

To solve for the length of segment \( AO \), we can use the given lengths \( BO \) and \( BA \) to determine \( AO \).

We know that:

  • \( BO = 45 \) inches
  • \( BA = 108 \) inches

We can find the length of \( AO \) using the relationship:

\[ BA = BO + AO \]

Substituting the known values:

\[ 108 = 45 + AO \]

To find \( AO \), subtract \( 45 \) from both sides:

\[ AO = 108 - 45 \] \[ AO = 63 \text{ inches} \]

Therefore, the length of \( AO \) to the nearest whole inch is:

\[ \boxed{63} \]