(1-tanQ×tanQ)+(1+1/(tanQ×tanQ)=1/(secQ×secQ+sinQ×sinQ×sinQ×sinQ)
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given,
Zeroes are 1/2+2√3 and 1/2-2√3
sum of zeroes = 1/2+2√3 + 1/2-2√3
= 1/2 + 1/2
= 1
product of zeroes = 1/2+2√3 x 1/2-2√3
= [ 1/2 ] ² - [ 2√3 ]²
= 1/4 - 12
= 1/4 - 48 / 4
= -47 /4
Quadratic equation
x² - [ sum of zeroes ]x + product of zeroes
=x² - x + -47/4............
tex] \begin{lgathered}\tt \implies \: (25 - x) {}^{2} = (x) {}^{2} + (5) {}^{2} \\ \tt \implies625 - 50 + x {}^{2} = x {}^{2} + 25 \\ \tt \implies - 50x
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