Use The Factor Theorem To Determine If K=1 Is A Factor F(x)=2x^3-3x ...

Enter a problem... Algebra Examples Popular Problems Algebra Use the Factor Theorem to Determine if k=1 is a Factor f(x)=2x^3-3x^2-5x+6 , k=1 , Step 1Set up the long division problem to evaluate the function at .Step 2Divide using synthetic division.Tap for more steps...Step 2.1Place the numbers representing the divisor and the dividend into a division-like configuration.Step 2.2The first number in the dividend is put into the first position of the result area (below the horizontal line).Step 2.3Multiply the newest entry in the result by the divisor and place the result of under the next term in the dividend .Step 2.4Add the product of the multiplication and the number from the dividend and put the result in the next position on the result line.Step 2.5Multiply the newest entry in the result by the divisor and place the result of under the next term in the dividend .Step 2.6Add the product of the multiplication and the number from the dividend and put the result in the next position on the result line.Step 2.7Multiply the newest entry in the result by the divisor and place the result of under the next term in the dividend .Step 2.8Add the product of the multiplication and the number from the dividend and put the result in the next position on the result line.Step 2.9All numbers except the last become the coefficients of the quotient polynomial. The last value in the result line is the remainder.Step 2.10Simplify the quotient polynomial.Step 3The remainder of the synthetic division is the result based on the remainder theorem.Step 4Since the remainder is equal to zero, is a factor. is a factorStep 5

Please ensure that your password is at least 8 characters and contains each of the following:

• a number
• a letter
• a special character: @$#!%*?&