divide 3x 2 x 3 3x 5 by x 1 x 2 Join Teachoo Black Example 8 Divide 3x2 x3 3x 5 by x 1 x2 and verify the division algorithm Here Dividend x3 3x2 3x 5 Divisor x2 x 1 Quotient x 2 Remainder 3 We have to verify division algorithm i e Dividend Divisor Quotient Remainder
Find all the zeroes of 2x 4 3x 3 3x 2 6x 2 if you know that two of its zeroes are 2 and 2 Divide 3x2 x3 3x 5 by x 1 x2 and verify the division algorithm The remainder is 3 when we divide the polynomial 3x2 x3 3x 5 by x 1 x2 and verified using the division algorithm This gives us the first term of the quotient namely frac 2x 3 x 2x 2 Multiply the divisor x 1 by the first term of the quotient left 2x 2 right and subtract the result from the dividend This gives us a new dividend 2x 3 2x 2 3x 3 2x 2 x 1 2x 3 2x 2 3x 3 2x 3 2x 2 3x 3 Repeat the process with the new
divide 3x 2 x 3 3x 5 by x 1 x 2
divide 3x 2 x 3 3x 5 by x 1 x 2
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Divide 3x 2 X 3 3x 5 By X 1 X 2 And Verify The Division
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Divide 3x2 x3 3x 5 By X 1 x2 And Verify The Division Algorithm YouTube
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To carry out division we first write both the dividend and divisor in decreasing orders of their degrees So dividend x3 3x2 3x 5 and divisor x2 x 1 Division process is shown on the right side We stop here since degree 3 0 2 degree x2 x 1 So quotient x 2 remainder 3 The polynomial which when divided by x 2 x 1 gives a quotient x 2 and remainder 3 is a x3 3x2 3x 5 b x3 3x2 3x 5 c x3 3x2 3x 5 d x3 3x2 3x 5
The polynomial which when divided by x 2 x 1 gives a quotient x 2 and remainder 3 is a x 3 3x 2 3x 5 b x 3 3x 2 3x 5 c x 3 3x 2 3x 5 d x 3 3x 2 3x 5 View Solution Q 2 Divide 6 19x x 2 6x 3 by 2 5x 3x 2 and verify the division algorithm View Solution Q 3 View Solution Q 2 The polynomial which when divided by x 2 x 1 gives a quotient x 2 and remainder 3 is a x 3 3x 2 3x 5 b x 3 3x 2 3x 5 c x 3 3x 2 3x 5 d x 3 3x 2 3x 5 View Solution Q 3 Find the reminder when x3 3x2 3x 1 is divided by x 1 View Solution Q 4 Divide x3 3x2 3x 1 by x 1
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Algebra Calculator get free step by step solutions for your algebra math problems Question Divide the polynomial f x 3x2 x3 3x 5 by the polynomial g x x 1 x2 and verify the division algorithm Solution Given f x 3x 2 x 3 3x 5 g x x 1 x 2 Dividing f x 3x 2 x 3 3x 5 by g x x 1 x 2 So Here Quotient q x x 2 Remainder r x 3
TUTORIAL Synthetic division is by far the easiest and fastest method to divide a polynomial by x c where c is a constant This method only works when we divide by a linear factor Let s look at two examples to learn how we can apply this method Example 1 Divide x2 3x 2 by x 2 Divide Using Synthetic Division x 3 3x 2 x 3 x 1 Step 1 Place the numbers representing the divisor and the dividend into a division like configuration
Divide P x By G x Where P x X 3x 2 1 And G x 1 X Also
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Question 2 Divide The Polynomial 3x4 4x3 3x 1 By X 1
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divide 3x 2 x 3 3x 5 by x 1 x 2 - To carry out division we first write both the dividend and divisor in decreasing orders of their degrees So dividend x3 3x2 3x 5 and divisor x2 x 1 Division process is shown on the right side We stop here since degree 3 0 2 degree x2 x 1 So quotient x 2 remainder 3