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The numbers are −93 and −40. So we can rewrite the equation as: 13x2−93x−40x+240=0 Step 8: Group the termsGroup the terms: (13x2−93x)+(−40x+240)=0 Step 9: Factor by groupingFactoring gives: 13x(x−7)−40(x−7)=0 Step 10: Factor out the common ...
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Steps Using Factoring Steps Using Factoring By Grouping Steps Using the Quadratic Formula Steps for Completing the Square View solution steps Quiz Quadratic Equation λ2−2λ−3=0 Videos ❖ Solving Quadratic Equations by Factoring - Basic Examples ❖ YouTube Solving Quadratic Equations by Factor...
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Solve by Factoring 2x^2+7x=4 Subtract44from both sides of theequation. 2x2+7x−4=02x2+7x-4=0 Factorby grouping. Tap for more steps... For aof the formax2+bx+c, rewrite the middleas aof twowhoseisa⋅c=2⋅-4=-8and whoseisb=7. ...
Factorby grouping. Tap for more steps... -2sin2(x)+sin(x)+1=0 For aof the formax2+bx+c, rewrite the middleas aof twowhoseisa⋅c=-2⋅1=-2and whoseisb=1. by1. -2sin2(x)+1sin(x)+1=0 Rewrite1as-12 -2sin2(x)+(-1+2)sin(x)+1=0 ...
The numbers that satisfy this are −9 and −20. Step 3: Rewrite the equationWe can rewrite the equation as:9x2−9x−20x+20=0 Step 4: Group the termsNow, we group the terms:9x(x−1)−20(x−1)=0 Step 5: Factor by groupingFactoring out (x−1):(9x−20)(x−1)...
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