Mathematics, 28.02.2020 20:03 alen919

Factor 28v^2-8v+36
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36 divided by a Factor of 36 will equal another Factor of 36. How to find the Factors of 36 Since the Factors of 36 are all the numbers that you can evenly divide into 36, we simply divide 36 by all numbers up to 36 to see which ones result in an even quotient.

Step-by-step explanation:

Answer from: jonzyjones3114

To factor 28v^2-8v+36 find the greatest common denominator (GCF), then factor out the GCF. (Write the GCF first and divide each term by the GCF.) Then finally simplify.

$28v^2-8v+36\\\\4(\frac{28v^2}{4}+\frac{-8v}{4} +\frac{36}{4})\\\\4(7v^2-2v+9)$

To find the GCF, take the numbers out of the equation and see what number can be multiplied into those numbers, then you will find that the answer is four. I will put it in a picture for help. Something else is that even though in the answer it's multiplied by four, that the farthest it can be factored so it's done because if you multiplied it by four you'd get 28v^2-8v+36 again. You can also tell if you're done factoring if they all share a common factor, if they do, you're not done. You can tell that 4(7v^2-2v+9) is the correct answer because there are no common factors (nine is the only one that doesn't have the variable v).

Hope this helps, now you know the answer and how to do it. HAVE A BLESSED AND WONDERFUL DAY! As well as a great rest of Black History Month! :-)

- Cutiepatutie ☺❀❤

Answer from: Quest

i can you with this question sweetie!

step-by-step explanation:

Answer from: Quest

mr. flanders’ class sold 47 doughnuts and mr. rodriquez’s class sold 38 cartons of milk

step-by-step explanation:

let x be the number of doughnuts sold by mr. flanders’ class and y be the number of cartons sold by mr. rodriquez’s class.

1. together, the classes sold 85 items, then

x+y=85.

2. both classes earn earned $104.49 for their school. if doughnuts were sold for $1.35 each, then x doughnuts costed $1.35x. if cartons of milk were sold for $1.08 each, then y cartons costed $1.08y. hence,

1.35x+1.08y=104.49.

3. solve the system of two equations:

$\left\{\begin{array}{l}x+y=85\\1.35x+1.08y=104.49\end{array}\right.\rightarrow \left\{\begin{array}{l}x=85-y\\1.35(85-y)+1.08y=104.49\end{array}\right.$

$114.75-1.35y+1.08y=104.49,\\ \\114.75-104.49=1.35y-1.08y,\\ \\10.26=0.27y,\\ \\y=38,\\ \\x=85-38=47.$

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Factor 28v^2-8v+36
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