d^2-10d+25 find the zeroes of the polynomial
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Answered by
3
d^2 - 10d + 25
d^2 - 2*5*d+25
Now this expression is of the form a^2 - 2ab + b^2 = (a-b)^2
So, the above Expression becomes
(d - 5)^2 = 0
So
d-5 = 0
d = 5
Hence, the zeroes of the polynomial are 5 and 5.
d^2 - 2*5*d+25
Now this expression is of the form a^2 - 2ab + b^2 = (a-b)^2
So, the above Expression becomes
(d - 5)^2 = 0
So
d-5 = 0
d = 5
Hence, the zeroes of the polynomial are 5 and 5.
Answered by
1
d^2 - 10d + 25 = 0
d^2 - ( 5 + 5 )d + 25 = 0
d^2 - 5d - 5d + 25 = 0
d( d - 5 ) - 5( d - 5 ) = 0
( d - 5 ) ( d - 5 ) = 0
( d - 5 ) ^2 = 0
( d - 5 ) = 0

d^2 - ( 5 + 5 )d + 25 = 0
d^2 - 5d - 5d + 25 = 0
d( d - 5 ) - 5( d - 5 ) = 0
( d - 5 ) ( d - 5 ) = 0
( d - 5 ) ^2 = 0
( d - 5 ) = 0
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