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garri49 [273]
3 years ago
9

Graph y = -1/3x + 3 (( if you could include a picture of the graph that would be great))

Mathematics
1 answer:
Kay [80]3 years ago
6 0
A place I go to graph is go to desmos.  It works well for this. All you have to do is snip the picture of your graph
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Lera comes to the swimming pool once every 12 days. Victor comes every 4 days and Oksana comes every 10 days. Last Monday all of
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Answer:

The common multiple of 12 and ten(don need to do 4 because all multiples of twelve are divisible by 4

12,24,36,48,60

10,20,30,40,50,60

60 days

60/7=8r4

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Can you help me find the step by step answer to the problem that is circled?
Len [333]

Given

3x+2k=\frac{15y}{9w-18v}

To solve for w, the objective is to leave the w-term on one side of the equal sign and all other terms on the other side.

First, apply the exponent -1 to both sides of the expression to invert both terms:

\begin{gathered} (3x+2k)^{-1}=(\frac{15y}{9w-18v})^{-1} \\ \frac{1}{3x+2k}=\frac{9w-18v}{15y} \end{gathered}

Second, multiply both sides by 15y

\begin{gathered} 15y\cdot\frac{1}{3x+2k}=15y\cdot\frac{9w-18v}{15y} \\ \frac{15y}{3x+2k}=9w-18v \end{gathered}

Third, add 18v to both sides of the equal sign

\begin{gathered} \frac{15y}{3x+2k}+18v=9w-18v+18v \\ \frac{15y}{3x+2k}+18v=9w \end{gathered}

Finally, divide both sides by 9 and simplify

\begin{gathered} \frac{\frac{15y}{3x+2k}}{9}+\frac{18v}{9}=\frac{9w}{9} \\ (\frac{15y}{3x+2k}\cdot\frac{1}{9})+2v=w \\ \frac{1\cdot15y}{9(3x+2k)}+2v=w \\ \frac{15y}{27x+18k}+2v=w \\ \frac{5y}{9x+6k}+2v=w \end{gathered}

The expression written for w is

w=\frac{5y}{9x+6k}+2v

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Which set of measurements determines a unique triangle
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I think the awnser that will the most corrupt is D
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