Bailey writes the expression g2 + 14g + 40 to represent the area of a planned school garden in square feet. what factors can be used to find the dimensions of her garden? (g−4)(g−10) (g+4)(g+10) (g+4)(g−10) (g−4)(g+10)
Bailey Writes The Expression G2 + 14G + 40 To Represent The Area Of A Planned School Garden In Square Feet. What Factors Can Be Used To Find The Dimensions Of Her Garden? (G−4)(G−10) (G+4)(G+10) (G+4)(G−10) (G−4)(G+10)
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Bailey Writes The Expression G2 + 14G + 40 To Represent The Area Of A Planned School Garden In Square Feet. What Factors Can Be Used To Find The Dimensions Of Her Garden? (G−4)(G−10) (G+4)(G+10) (G+4)(G−10) (G−4)(G+10). Bailey uses the expression g^2+14g+40 to represent the area of a school garden in square feet. Find the dimensions of the garden by factoring the expression using the foil method.
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Not the question you’re looking for? Bailey writes the expression g2 + 14g + 40 to represent the area of a planned school garden in square feet. If g = 5, then g x g+14g+40 =5*5+14*5+40 =25+70+40 =135 square feet = 15 feet.
$$ (G^ {2} + 4 G) + (10 G + 40)$$(G2+4G)+(10G+40) Factor The Expression:.
What factors can be used to find the dimensions of her garden? Post any question and get expert help quickly. What factors can be used to find the dimensions of her garden?
Bailey Writes The Expression G2 + 14G + 40 To Represent The Area Of A Planned School Garden In Square Feet.
Bailey writes the expression g2 + 14g + 40 to represent the area of a planned school garden in square feet. Click here 👆 to get an answer to your question ️ bailey writes the expression g^2+14g+40 to represent the area of. Not the question you’re looking for?
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😉 want a more accurate answer? There are 2 steps to solve this one. If g = 5, then g x g+14g+40 =5*5+14*5+40 =25+70+40 =135 square feet = 15 feet.
Factoring The Quadratic Expression G2+14G+40 Shows That Its Roots Indicate Potential Dimensions Of The Garden Based On The Area Computed With Substitution.
Bailey writes the expression g^2 + 14g + 40 to represent the area of a planned school garden in square feet. $$g^ {2} + 4 g + 10 g + 40$$g2+4g+10g+40 regroup terms into two proportional parts : Bailey uses the expression g^2+14g+40 to represent the area of a school garden in square feet.
Find The Dimensions Of The Garden By Factoring The Expression Using The Foil Method.