Mathematics: Combine like terms. 3y + y + 6y 10y 8y 9y - y 2y

Separating your figure into two separate parts would solve this problem.let s start with the square first. each of the sides of the square is 4 yards long. to find the area of a square, use the formula a = [tex] s^{2} [/tex] (area = side[tex] ^{2} [/tex]).a = [tex] 4^{2} [/tex]a = 16 [tex] yd^{2} [/tex]next, we ll find the area of the triangle. the formula for the area of a triangle is a = [tex] rac{1}{2} [/tex]bh (area = [tex] rac{1}{2} [/tex] base x height). the height of your triangle is...

Combine like terms. 3y + y + 6y 10y 8y 9y - y 2y - id36108924482649, iseestars3748

Ответ:

dollaass17

14.01.2022

Mathematics

3y + y + 6y

Simplify (add)

10y

Answer : 10y

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Ответ:

michneidredep7427

13.06.2020

Mathematics

Separating your figure into two separate parts would solve this problem.let's start with the square first. each of the sides of the square is 4 yards long. to find the area of a square, use the formula a = $s^{2}$ (area = side $^{2}$ ).a = $4^{2}$ a = 16 $yd^{2}$ next, we'll find the area of the triangle. the formula for the area of a triangle is a = $\frac{1}{2}$ bh (area = $\frac{1}{2}$ base x height). the height of your triangle is made up of two 4 yard segments. the total for the height would then be 8 yards (4+4).a = $\frac{1}{2}$ (6 · 8)a = $\frac{1}{2}$ (48)a = 24 yd $^{2}$ let's combine to find the total area of the entire figure.square = 16 $yd^{2}$ triangle = 24 yd $^{2}$ adding them together, the total area will give you an answer of 40 yd $^{2}$ .

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Combine like terms. 3y + y + 6y

10y

8y

9y - y

2y

Ответ:

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