To evaluate the expression \( 6k - j^2 + \frac{2k}{l} \) with the given values \( j = 5 \), \( k = 12 \), and \( l = 3 \), we follow these steps:
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Substitute the values into the expression: \[ 6(12) - (5^2) + \frac{2(12)}{3} \]
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Calculate \( 6k \): \[ 6(12) = 72 \]
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Calculate \( j^2 \): \[ 5^2 = 25 \]
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Calculate \( \frac{2k}{l} \): \[ \frac{2(12)}{3} = \frac{24}{3} = 8 \]
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Now substitute these results back into the expression: \[ 72 - 25 + 8 \]
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Perform the calculations step by step:
- First, \( 72 - 25 = 47 \)
- Then, \( 47 + 8 = 55 \)
Thus, the value of the expression is \( 55 \).
The correct response is: 55