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The volume of a box(V) varies directly with its length(l). If one of the boxes has a volume of 325 cubic inches and a length of 13 inches, what is the constant of proportionality for the group of boxes? 4,225 25 1/25

Respuesta :

popalabdulqayou
Vā‡”l
V=kl

Vā‚= 235 inĀ³

Ā l = 13 in

235=k 13

k=235/13

4225=k25

k=169

25=k1/25

k=625




JeanaShupp

Answer: Ā 25

Step-by-step explanation:

We know that if y (dependent variable) varies directly with x(Independent variable) then the equation for direct variation is given by :-

[tex]y=kx[/tex], where k is the proportionality constant.

Since, it is given that the Ā volume ( dependent variable ) Ā of a box(V) varies directly with its length(l) (independent variable) , then the equation will be

[tex]V=kl[/tex], where k is the proportionality constant.

If one of the boxes has a volume of 325 cubic inches and a length of 13 inches, then

[tex]325=13k\\\Rightarrow\ k=\frac{325}{13}\\\Rightarrow\ k=25[/tex]

Hence, the constant of proportionality for the group of boxes = 25

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