Subtraction of Polynomials
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Simplify: (a+b)(2a−3b+c)−(2a−3b)(c). [3 MARKS]
- 3
- 6
- 4
- 5
The sum of two binomials is 5x2−6x. If one of the binomial is 3x2−2x. Find the other.
2x2−4x
2x2−8x
8x2−4x
8x2−8x
4abc+13abc+
The degree of the polynomial obtained when 8−6x+x2−7x3+x5 is subtracted from x4−6x3+x2−3x+1 is:
5
1
3
4
If we subtract x2+3x−8 from x2+x+6, we obtain −2x+14 .
3 - 8
- 2x + 14
What must be subtracted from x3−3x2+5x−1 to get 2x3+x2−4x+2 ?
What must be subtracted from 4x3−3x+5 to get 2x2−3x3+5x−2?
- - 8x + 7
- - 8x + 7
+ - 8x + 7
- - 8x + 3
What must be subtracted from 4x3−3x+5 to get 2x2−3x3+5x−2 ?
- - 8x + 7
- - 8x + 3
+ - 8x + 7
- - 8x + 7
By how much is 5a2b2−18ab2−10a2b greater than −5a2+6a2b−7ab?
5a2b2+18ab2+16a2b−5a2−7ab
5a2b2−18ab2−16a2b+5a2+7ab
5a2b2−18ab2−16a2b+5a2−7ab
5a2b2−18ab2−16a2b−5a2+7ab
Add the following expressions using column method:
Subtract( 8−6x+x2−7x3+x5) from( x4−6x3+x2−3x+1).
−x5+x4+x3+3x
−x5+x4+x3−7
−x5+x4+x3+3x−7
−x5+x4+4x3+3x−7
- 636
- 576
- 456
- 386
Find the degree of the polynomial
(x+(x3−1)12)5+(x−(x3−1)12)5
Find the third side of a triangle whose two sides are (3x2−5x) cm and (4x2+12) cm and perimeter is (8x2−9x+4) cm.
(x2+4x−8) cm
(x2−4x+8) cm
(x2−4x−8) cm
(x2+4x+8) cm
What must be subtracted from 4x3−3x+5 to get 2x2−3x3+5x−2?
- - 8x + 3
- - 8x + 7
- - 8x + 7
+ - 8x + 7
What remains when 7x−3x2 is taken away from 4x+8x2?
11x2 − 5x
11x2
- 3x
11x2 − 3x
Add the following expressions using column method:
- True
- False