Math, asked by jonastomson26, 1 year ago

find a quadratic polynomial whose zeroes are -2√3 and -√3/2

Answers

Answered by Anonymous
2

 \mathfrak{heya \: bro \: how \: are \: you}

 \bold{here \: is \: your \: answer}

by baditya

 let \:  \alpha  =  - 2 \sqrt{3}  \\ and \:  \beta  =  - 3 \sqrt{2}

 \mathfrak{and \: we \: know \: that \: the \: polynomial \: having \:  \alpha and \:  \beta  \: as \: zero \: is \:( x -  \alpha)   ( x -  \beta ) }

so the polynomial is

(x+2√3)(x+√3/2)

x²+x(2√3+√3/2)+3

x²+5√3/2+3

2x²+5√3+6

hope it helps


jonastomson26: its -√3/2
Anonymous: yeh i know
Anonymous: see it
Anonymous: if the zero is in negative then factor become positive
jonastomson26: -√3 divided by 2
Anonymous: o.. i m sorry
Answered by rlegend786
0

Answer:

=> x² - 6x + 7

Step-by-step explanation:

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