If h(t) = 11t^2 - 26t - 3, use synthetic division to find h(3). ____

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Set Up Synthetic Division: We need to set up synthetic division with 3 as the root we're testing. Write down the coefficients of h(t): 11, -26, and -3.Place Root and Coefficients: Place the root (3) on the left side and the coefficients on the right side to start synthetic division.Bring Down First Coefficient: Bring down the first coefficient (11) as is.Multiply and Write Result: Multiply the root (3) by the number we just brought down (11) and write the result (33) under the next coefficient (-26).Add Numbers in Second Column: Add the numbers in the second column (-26 + 33) to get 7. Write this number below the line.Multiply and Write Result: Multiply the root (3) by the new number we got (7) and write the result (21) under the next coefficient (-3).Add Numbers in Third Column: Add the numbers in the third column (-3 + 21) to get 18. Write this number below the line.Find Remainder: The number at the bottom (18) is the remainder, which represents the value of h(3).

If $h(t) = 11t^2 - 26t - 3$ , use synthetic division to find $h(3)$ .

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If h(t)=11t2−26t−3h(t) = 11t^2 - 26t - 3h(t)=11t2−26t−3, use synthetic division to find h(3)h(3)h(3).

If $h(t) = 11t^2 - 26t - 3$ , use synthetic division to find $h(3)$ .