If p(v) = 6v^2 - 22v - 39, use synthetic division to find p(3). ____

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Write Coefficients and Value: Write down the coefficients of the polynomial and the value we are evaluating, which is 3.Set up Synthetic Division: Set up the synthetic division by placing the value 3 outside the division box and the coefficients 6, -22, and -39 inside the box.Bring Down Leading Coefficient: Bring down the leading coefficient, which is 6, to the bottom row.Multiply and Write Result: Multiply 3 (the value we are evaluating at) by the number we just brought down (6) and write the result (18) under the next coefficient (-22).Add Numbers in Second Column: Add the numbers in the second column (-22 + 18) to get -4 and write this number in the bottom row.Multiply and Write Result: Multiply 3 by the number we just wrote in the bottom row (-4) and write the result (12) under the next coefficient (-39).Add Numbers in Third Column: Add the numbers in the third column (-39 + 12) to get -27 and write this number in the bottom row.Find Remainder: The number in the bottom right corner (-27) is the remainder, which represents the value of p(3).

If $p(v) = 6v^2 - 22v - 39$ , use synthetic division to find $p(3)$ .

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If p(v)=6v2−22v−39p(v) = 6v^2 - 22v - 39p(v)=6v2−22v−39, use synthetic division to find p(3)p(3)p(3).

If $p(v) = 6v^2 - 22v - 39$ , use synthetic division to find $p(3)$ .