solve: 6x^2-5x-25=0
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Given 6x2−5x−25=0
First, let us find α and β such that α+β=−5 and αβ=6×(−25)=−150, where −5 is the coefficient of x.
Thus, we get α=−15 and b=10.
Next, 6x2−5x−25=6x2−15x+10x−25=3x(2x−5)+5(2x−5)
=(2x−5)(3x+5)
Therefore, the solution set is obtained from 2x−5=0 and 3x+5=0
Thus, x=25,x=−35
Hence, solution set is {−35,25}
Step-by-step explanation:
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