Math, asked by cjayprakash123, 7 months ago

obtain the quadratic equation whose root are given -3 and -7​

Answers

Answered by sonurawat7
0

Answer:

x²+10x+21=0

Step-by-step explanation:

p(x)= x²_sx+p=0

sum of zero=

 - 3 + ( - 7) \\  - 3 - 7

=_10

product of zero=_3×_7=21

x {}^{2}  - sx + p \\ x {}^{2}  + 10 + 21

Answered by hydrogenshine1
0

Answer:

The quadratic equation is x²+10x+21=0

Step-by-step explanation:

The formula is:

 {x}^{2}  - ( \alpha  +  \beta )x +  \alpha  \beta  = 0

where alpha and beta are two roots of the quadratic equation.

Here given two roots are -3 & -7.

The quadratic equation is x²+10x+21=0

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