Math, asked by althaf962, 4 months ago

Find a quadratic polynomial given whose zeroes are -6 and ​

Answers

Answered by BrainlyAryabhatta
1

Step-by-step explanation:

Sum of zeros =5−5=0.

Products of zeros =5×−5=−25.

Hence, the quadratic polynomial is =kx2+(sum of zeros)x+product of zeros.

Putting the values in quadratic polynomial =kx2−0+(−25).

Hence, the quadratic polynomial is kx2−25, where k is constant.

Hope it's help you

Answered by ItzCaptonMack
2

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Sum of zeros =5−5=0.

Sum of zeros =5−5=0.Products of zeros =5×−5=−25.

Sum of zeros =5−5=0.Products of zeros =5×−5=−25.Hence, the quadratic polynomial is =kx2+(sum of zeros)x+product of zeros.

Sum of zeros =5−5=0.Products of zeros =5×−5=−25.Hence, the quadratic polynomial is =kx2+(sum of zeros)x+product of zeros.Putting the values in quadratic polynomial =kx2−0+(−25).

Sum of zeros =5−5=0.Products of zeros =5×−5=−25.Hence, the quadratic polynomial is =kx2+(sum of zeros)x+product of zeros.Putting the values in quadratic polynomial =kx2−0+(−25).Hence, the quadratic polynomial is kx2−25, where k is constant.

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