find m if x²-2mx²+16 is divisible by x+2
Answers
Answered by
1
Heya !!!
Given that,
(X +2) Is a factor of the given polynomial.
(X +2) = 0
X = -2
P(X) = X² - 2MX² + 16
=> (-2)² - 2 × M × (-2)² + 16 = 0
=> 4 - 2M × 4 + 16 = 0
=> 4 - 8M + 16 = 0
=> -8M + 20 = 0
=> -8M = -20
=> M = 20/8 = 10/4 = 5/2
OR,
X² - 2MX + 16 = 0
(-2)² - 2M × -2 + 16 = 0
4 + 4M + 16 = 0
4M = -20
m = -20/4 = -5
★ HOPE IT WILL HELP YOU ★
Given that,
(X +2) Is a factor of the given polynomial.
(X +2) = 0
X = -2
P(X) = X² - 2MX² + 16
=> (-2)² - 2 × M × (-2)² + 16 = 0
=> 4 - 2M × 4 + 16 = 0
=> 4 - 8M + 16 = 0
=> -8M + 20 = 0
=> -8M = -20
=> M = 20/8 = 10/4 = 5/2
OR,
X² - 2MX + 16 = 0
(-2)² - 2M × -2 + 16 = 0
4 + 4M + 16 = 0
4M = -20
m = -20/4 = -5
★ HOPE IT WILL HELP YOU ★
Answered by
0
Your question needs a correction :
Correct equation : x² - 2mx + 16
Solution :-
Given that (x + 2) is the factor,
So, x + 2 = 0
x = -2
Then,
x² - 2mx + 16 = 0
(-2)² - 2(-2)m + 16 = 0
4 + 4m + 16 = 0
4m + 20 =0
4m = -20
m = -5
I hope this will help you
(-:
Correct equation : x² - 2mx + 16
Solution :-
Given that (x + 2) is the factor,
So, x + 2 = 0
x = -2
Then,
x² - 2mx + 16 = 0
(-2)² - 2(-2)m + 16 = 0
4 + 4m + 16 = 0
4m + 20 =0
4m = -20
m = -5
I hope this will help you
(-:
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