In direct variation, we can express the relationship between \( y \) and \( x \) as:
\[ y = kx \]
where \( k \) is the constant of variation.
Given that \( y = 112 \) when \( x = 16 \), we can find \( k \):
\[ 112 = k(16) \]
To find \( k \), we solve for it:
\[ k = \frac{112}{16} = 7 \]
Now, we know the relationship:
\[ y = 7x \]
Next, we need to find the value of \( y \) when \( x = 11 \):
\[ y = 7(11) = 77 \]
Thus, when \( x = 11 \), \( y = 77 \).
The correct response is:
When x=11, y=77.