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gulaghasi [49]
3 years ago
12

Y= x + 6y= -x+2solve each system of equations by substitution

Mathematics
1 answer:
ser-zykov [4K]3 years ago
7 0

Answer:

x= -2
y=4

Step-by-step explanation:


Since we have an equation set equal to y, we can plug it in for either value of y.

I will be using y= x+6 in this case.

Plug in x+6 for the other equation, so instead of y=-x+2 it will now be that x+6 = -x+2

Now add x to both sides, and that will remove the x on the left side leaving us with 2x+6 = 2

Now, subtract 6 from both sides to get 2x isolated, and you will get 2x= -4

Divide both sides by 2 to get x= -2

Not plug x= -2 in back for the top (or bottom) equation and get that y=4

Hope this helps and isn't too complicated!

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There is not a fixed boundary line as to when the sample size should be considered appropriately large but the rule of thumb is a sample size larger than 30 is sufficient enough to assume that the data is normally distributed. Since the sample size in this case is 40, we can consider it appropriately large and use Normal Distribution to deduce the results.

Sample Size = n = 40
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Margin of Error for the population proportion is calculated as:

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Using the values, we get:

M.E=+-1.96 \sqrt{ \frac{0.4*0.6}{40} }=+-0.152

Thus, the option B gives the correct answer.
As the sample size is appropriately large, the margin of error is ±0.152. 
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PLEASE HELP!!!!! A satellite telescope has a parabolic dish. Satellite signals are collected at the focal point (focus) of the
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The dish illustrates operations on a parabola.

The depth of the parabolish dish is 160 feet.

The bowl is said to be a parabola.

So, we have:

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Where:

\mathbf{Focus: p = 40}

\mathbf{Vertex:(h,k) = (0,0)}

From the question, the diameter is 160 feet.

So, the radius (r) is:

\mathbf{r = \frac{160}{2} = 80}

So, the coordinate of the depth of the parabola would be:

\mathbf{(x,y) = (60 + 100,y)}

\mathbf{(x,y) = (160,y)}

Substitute these values in \mathbf{(x -h)^2 = 4p(y - k)}

So, we have:

\mathbf{(160 - 0)^2 = 4 \times 40 \times (y -0)}

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\mathbf{160 = y}

Rewrite as:

\mathbf{y = 160 }

Hence, the depth of the parabolish dish is 160 feet.

Read more about parabolas at:

brainly.com/question/4074088

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