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Dominik [7]
3 years ago
14

How do you solve 2x-4y=7, for x with step by step

Mathematics
1 answer:
schepotkina [342]3 years ago
6 0

2x-4y=7\\\\2x=4y+7\\\\x=\dfrac{4y+7}{2}

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What happens to a line getting closer to a horizontal asymptote
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Answer:

When a line gets closer to a horizontal asymptote, the the y value decreases, but the y value is never equals the value of the asymptote

Step-by-step explanation:

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46cm = how many millimetres
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Solution 

One centimeter is equal to 10 millimeters. To find how much millimeters are in 46 centimeters you have to multiply by 10 since there are 10 millimeters in 1 centimeter .

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46 x 10 = 460  
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46 cm = 460 mm

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78, 95, 77, 92, 87, 79, 94, 86, 88, 94 <br>Mean:<br>Median:<br>Range:<br>Mean absolute deviation:​
Oxana [17]
<h2>Explanation:</h2>

<h3>Mean:</h3><h3 />

The mean is a measure of central tendency, also called the <em>average. </em>It is found as:

A ={\frac{1}{n} \sum_{i=1}^n (x_i)

Where: \\ \\ n:\text{Total number of values} \\ \\ x_{1}:\text{the individual numbers in the data set.}

Then:

A=\frac{78+95+77+92+87+79+94+86+88+94}{10}=\frac{870}{10} \\ \\ \boxed{A=87}

<h3>Median:</h3><h3 />

The median is a measure of central tendency. It's the value of the center when the data set is sorted.

If the number of observations is odd the formula is given by:

x_m = x_\frac{n+1}{2}

If the number of observations is even the formula is given by:

x_m = \frac{x_\frac{n}{2}+x_\frac{n+2}{2}}{2}

Since the number of observations is even, we'll use the second formula. The sorted data set is:

77,78,79,86,87,88,92,94,94,95

Therefore:

x_m = \frac{x_\frac{n}{2}+x_\frac{n+2}{2}}{2} \\ \\

x_\frac{n}{2}}=x_{5}=87 \\ \\ x_\frac{n+2}{2}}=x_{6}=88 \\ \\ \\ x_m =\frac{87+88}{2} \\ \\ x_{m}=\frac{175}{2} \\ \\ \boxed{x_{m}=87.5}

<h3>Range:</h3><h3 />

The Range is a measure of dispersion. It tells us by <em>how much the values in the data set are likely to differ from their mean. </em>It's found by subtracting the lowest from the highest value in the data set:

R=x_{M}-x_{m} \\ \\ \\ Where: \\ \\ R:Range \\ \\ x_{M}:Highest \ value \\ \\ x_{m}:Lowest \ value

From the data set:

x_{m}= 77 \\ \\ x_{M}=95 \\ \\ \\ So: \\ \\ R=95-75 \\ \\ \boxed{R=18}

<h3>Mean absolute deviation:​</h3><h3 />

The mean deviation is a <em>measure of dispersion. </em>The formula is given by:

MAD =\frac{1}{n} \sum_{i=1}^n |x_i-\bar{x}|

So:

\bar{x}:Mean \\ \\ x_{i}:each \ value \ in \ the \ data \ set

The sorted data set:

77,78,79,86,87,88,92,94,94,95

So;

|x_1-\bar{x}|= |77-87|=|-10|=10 \\ \\  |x_2-\bar{x}|= |78-87|=|-9|=9 \\ \\ |x_3-\bar{x}|= |79-87|=|-8|=8 \\ \\ |x_4-\bar{x}|= |86-87|=|-1|=1 \\ \\ |x_5-\bar{x}|= |87-87|=|0|=0 \\ \\ |x_6-\bar{x}|= |88-87|=|-10|=1 \\ \\ |x_7-\bar{x}|= |92-87|=5|=5 \\ \\ |x_8-\bar{x}|= |94-87|=|7|=7 \\ \\ |x_9-\bar{x}|= |94-87|=|7|=7 \\ \\ |x_10-\bar{x}|= |95-87|=|8|=8 \\ \\

So:

MAD=\frac{1}{10}(10+9+8+1+0+1+5+7+7+8) \\ \\ \boxed{MAD=5.6}

5 0
3 years ago
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