find the zeros
v²+4√3v-15
Answers
Answered by
237
Hey there !!
f(v) =v²+4√3v-15
splitting middle term :-
v²+5√3v-√3v-15
= v(v+5√3) - √3 (v+5√3)
= (v-√3) (v+5√3)
Hence ,
√3, -5√3 are the zeros of the given polynomial.
f(v) =v²+4√3v-15
splitting middle term :-
v²+5√3v-√3v-15
= v(v+5√3) - √3 (v+5√3)
= (v-√3) (v+5√3)
Hence ,
√3, -5√3 are the zeros of the given polynomial.
Answered by
14
Given:
v²+4√3v-15
To find:
The zeroes
Solution:
The required zeroes are √3 and -5√3.
We can factorize the given expression and obtain the equation's roots.
The given equation: v²+4√3v-15
We will express it as follows-
=v²+4√3v-15
=v²+5√3v-√3v-15
Now we will take out the common values.
=v(v+5√3)-√3(v+5√3)
=(v+5√3)(v-√3)
We will equate these brackets to 0 to get the roots.
(v+5√3)=0
v= -5√3
(v-√3)=0
v=√3
So, zeroes are √3 and -5√3.
Therefore, the required zeroes are √3 and -5√3.
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