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Valentin [98]
2 years ago
11

Mahni plans to spend the next 12 weeks saving some of her income. She will save $x a week for the first 6 weeks and then $(2x −

30) a week for the following 6 weeks. If she managed to save $213 in the first six weeks, how much did she save in total over 12 weeks? Explain correctly how to do this to get Brainliest ANSWER
Mathematics
2 answers:
Ulleksa [173]2 years ago
4 0

$x=213$

For first six weeks she saved 213$

Now

For next 6weeks

\\ \sf\longmapsto 2x-30=2(213)-30=426-30=396\$

Total savings:-

.\\ \sf\longmapsto 396+213=609\$

slamgirl [31]2 years ago
3 0

Total savings in first 6 weeks :

  • 6x

Totally savings in second 6 weeks :

  • 6(2x - 30)

If she saved $ 213 in first 6 weeks, then

  • 6x = 213

  • x =  \dfrac{213}{6}

  • x = 35.5

now, money saved in second week :

  • 6(2x - 30)

  • 6((2 \times 35.5) - 30)

  • 6(71 - 30)

  • 6 \times 41

  • 244

The money saved in total 12 weeks :

  • 213 + 244

  • \$457
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4 0
3 years ago
Can someone help me please it is from numbers 16 to 19 please someone
TiliK225 [7]
The <u>correct answers</u> are:

16) Mean = 10.25; Median = 10; Range = 17
17) The range.
18) 10
19) 5+5+6+6+7+8+8+8+9+9+10+10+10+10+10+11+12+12+12+13+13+15+15+22 = 246.

Explanation:

16) To find the <u>mean</u>, we first find the sum of the data values in the set:
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Next we divide this sum by the number of data points, 24:
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The <u>range </u>is found by subtracting the highest and lowest values:
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17) The <u>mean </u>is changed; the sum of the data values is 246.  Taking 22 out of this, the sum is now 223, and we have 23 data points instead of 24; 223/23 = 9.7 for the new mean.
The <u>median </u>does not change; it is still 10.
The <u>range</u> changes; the highest value is now 15, and the lowest is 5:  15-5=10.  The range is changed the most.

18) The <u>mean is affected</u> by the outlier and the <u>median is not</u>, so we use the <u>median</u>.  This means the answer is 10.

19) The expression for the total number of cars sold is found by adding together all of the points.
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So we can say that x is greater or equal to 14, but less than or equal to 20, or:

14<=x<=20 (“<=“ is written like a normal “<“ sign with a line _ right under it)
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