4r^2-5=59
question is ? : \[4r^2-5=59\]
right?
Yeah. I've tried to do the squared symbol and I can't
oh, a'ight. that isn't of concern. u can use this formula: \[r=(-b \pm \sqrt{b^2-4ac})/2a\]
are u familiar with this?
Lol. No!
okay, i'll explain it :3 !
Okay (:
in a typical quadratic equation: \[ax^2 +bx +c =0\]
u can use that formula to get the roots of the equation. now considering the equation at hand: \[4r^2 -5=59\]
where a=4, b=0 (since there is no 'r' term we consider that to be: \[4r^2+0r-5=59\]
add 5 to both sides....then divide by 4.....then take square root of that answer
which eventually gives us this: \[4r^2+0r-64=0\]
a=4 b=0 & c=-64
use that in the formula & u will get the answer this way too: \[r=\frac{(-0 \pm \sqrt{0-4*4*(-64)})}{2*4}\]
@LezBeHonest_69
4x^2 - 5 = 59 --- add 5 to both sides 4x^2 = 59 + 5 4x^2 = 64 -- divide both sides by 4 x^2 = 64/4 x^2 = 16 x = sq rt 16 x = (+ - 4) check.. 4x^2 - 5 = 59 4(4^2) - 4 = 59 4(16) - 5 = 59 64 - 5 = 59 59 = 59 (correct) It would also be correct with x being -4, because a -4^2 is also 16
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