Advertisements
Advertisements
Question
To what expression must 99x3 – 33x2 – 13x – 41 be added to make the sum zero?
Advertisements
Solution
In order to find the solution, we will subtract 99x3 – 33x2 – 13x – 41 from 0
Required expression is 0 – (99x3 – 33x2 – 13x – 41)
= 0 – 99x3 + 33x2 + 13x + 41
= –99x3 + 33x2 + 13x + 41
So, If we add –99x3 + 33x2 + 13x + 41 to 99x3 – 33x2 – 13x – 41, then the sum is zero.
APPEARS IN
RELATED QUESTIONS
Subtract the second expression from the first.
(5x + 4y + 7z); (x + 2y + 3z)
Solve the following equation.
5m − 4 = 1
Solve:
(7m − 5n) − (−4n − 11m)
What should be subtracted from 2m + 8n + 10 to get – 3m + 7n + 16?
Subtract:
2ab2c2 + 4a2b2c – 5a2bc2 from –10a2b2c + 4ab2c2 + 2a2bc2
Subtract the following expressions:
x4 + 3x3y3 + 5y4 from 2x4 – x3y3 + 7y4
Subtract the following expressions:
ab – bc – ca from –ab + bc + ca
Subtract the following expressions:
2(ab + bc + ca) from –ab – bc – ca
If A = 3x2 – 4x + 1, B = 5x2 + 3x – 8 and C = 4x2 – 7x + 3, then find:
B + C – A
