Help with quadratics? Picture attached. WILL MEDAL AND FAN!
\[\huge\rm Ax^2+Bx+C=0\]standard form of quadratic equation
\[(-b+\sqrt{b^2-4ac})/2a\] or \[(-b-\sqrt{b^2-4ac})/2a\]
where, \(A\)= 1 \(B\)= 5 \(C\)= 3
equation is already in standard form so move on to 2nd step list a b c values a=leading coefficient b= coefficient of x term c=constant term
As per your equation, use \(-b....\) formula to find \(D\)
What?
alright he already listed a , b ,c values so just plug them into the formula
Right... so \[(-5+\sqrt{5^2-4*1*3})/2\] or \[(-5-\sqrt{5^2-4*3*1})/2\]
good ! :=))
When I plug it into my calculator, though, it gets goofy. :(
well you need to put parentheses
\[\huge\rm \frac{ - 5 \pm \sqrt{ \color{ReD}{(5)^2 -4(1)(3)}} }{ 2 }\] first solve the discriminant
25-12=13
right
\[\frac{ -5\pm \sqrt{13} }{ 2 }\]
looks good
step4) they just want to separate that into 2 fractions
like \[\rm a \pm b \rightarrow a -b ~~~and~~~a+b\]
Okay... I get it. Thank you so much!
The online thing says the answer is right! :)
good with part 5 ?
Yup. Thanks again!
alright np :=))
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