find the answer of the question
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Heya
Let the Quotient be Q.
Given values :-
Dividend = x²
Divisor = x - 3
Remainder = 9
Using formula :-
Dividend = Divisor × Quotient + Remainder
Putting values in it , we get
x² = (x - 3)(Q) + 9
x² - 9 = (x - 3)(Q)
Q = (x² - 9)/(x - 3)
Q = [(x)² - (3)²] / (x - 3)
Using identity :-
a² - b² = (a - b)(a + b)
Q = [(x - 3)(x + 3)] / (x - 3)
Q = x + 3
Hence, the Quotient is x + 3.
Hope this helps.
Let the Quotient be Q.
Given values :-
Dividend = x²
Divisor = x - 3
Remainder = 9
Using formula :-
Dividend = Divisor × Quotient + Remainder
Putting values in it , we get
x² = (x - 3)(Q) + 9
x² - 9 = (x - 3)(Q)
Q = (x² - 9)/(x - 3)
Q = [(x)² - (3)²] / (x - 3)
Using identity :-
a² - b² = (a - b)(a + b)
Q = [(x - 3)(x + 3)] / (x - 3)
Q = x + 3
Hence, the Quotient is x + 3.
Hope this helps.
Answered by
0
Hiiii guys get your brainliest answer.
q(x)=?,
p(x)=x square
g(x)= x-3
r(x)=9
since, p(x) = q(x) * g(x) + r(x)
x square = q(x) * (x-3) + 9
then, q(x) = (x square - 9 )/ (x-3)
=(x + 3)
...Thanks for watching....
q(x)=?,
p(x)=x square
g(x)= x-3
r(x)=9
since, p(x) = q(x) * g(x) + r(x)
x square = q(x) * (x-3) + 9
then, q(x) = (x square - 9 )/ (x-3)
=(x + 3)
...Thanks for watching....
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