Question

a, b, c & d . please

this is one full problem.

Consider the division of two polynomials: f(x)+(x-c). The result of the synthetic division process is shown here. Write the polynomials representing the (a) Dividend, (b) Divisor, (c) Quotient, and (d) Remainder. 5 -13 17 -19 46 10 -15 10 -45 2 -3 2 -9 2 1 Part 1 of 4 (a) The dividend is Part 2 of 4 (b) The divisor is Part 3 of 4 (c) The quotient is Part 4 of 4 (d) The remainder is

Answer 1

The divisor (what you are dividing by) goes on the outside of the box. The dividend (what you are dividing into) goes on the inside of the box.

When you write out the dividend make sure that you write it in descending powers and you insert 0's for any missing terms.

When you set this up using synthetic division write c for the divisor x - c. Then write the coefficients of the dividend to the right, across the top. Include any 0's that were inserted in for missing terms.

The numbers in the last row make up your coefficients of the quotient as well as the remainder. The final value on the right is the remainder. Working right to left, the next number is your constant, the next is the coefficient for x, the next is the coefficient for x squared, etc...

The degree of the quotient is one less than the degree of the dividend.

from the above result we have, Aividend (2x4_13 n3 + 170²-19n+46) Ca x-5 Quotient (2x3 _ 3x²+2urg) Renais de a Divisor
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