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find the condition that zeroes of polynomial p(x) =ax²+bx+c are reciprocal of each other.​

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find the condition that zeroes of polynomial p(x) =ax²+bx+c are reciprocal of each other.​

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Madeline

Consider the following implementation of a Fibonacci calculator:

def fibonacci(x):
if (x <= 2):
retu

Which of the following is not a agriculture implement ? a plough b how c cultivator d Miller​

1 thought on “find the condition that zeroes of polynomial p(x) =ax²+bx+c are reciprocal of each other.​”

  1. Answer:

    Given quadratic polynomial is P(x)=ax

    Given quadratic polynomial is P(x)=ax 2

    Given quadratic polynomial is P(x)=ax 2 +bx+c

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each other

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α,

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α×

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 =

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = a

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac ⟹

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac ⟹ a

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac ⟹ ac

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac ⟹ ac

    Given quadratic polynomial is P(x)=ax 2 +bx+cGiven the roots are reciprocal to each otherLet the roots be α, α1 ⟹ Product of roots is α× α1 = ac ⟹ ac =1⟹c=a

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