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Vikki [24]
3 years ago
10

If the drama club collected 25,915 points and gave away 71 shirts, how many shirts would be given away when 33,580 points are co

llected?
Mathematics
1 answer:
Luden [163]3 years ago
6 0
<span>25,915 points/ 71 shirts= 365 points per shirt
</span><span>33,580 points/365= 92 shirts</span>
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Convert 6.28282828 in to a fraction
Irina-Kira [14]

Answer:

I got 6 and 28/99

Step-by-step explanation:

I put it in a calculator about 10 times and this was the answer every time,  sorry if it wasn't helpful

5 0
3 years ago
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Ramona works in a clothing store where she earns a base salary of $140 per day plus 14% of her daily sales. She sold $600 in clo
Rufina [12.5K]

Answer: $ 532

Step-by-step explanation:

Given: Ramona works in a clothing store where she earns a base salary of $140 per day plus 14% of her daily sales.

She sold $600 in clothing on Saturday and $1200 in clothing on Sunday.

To find : Earning in two days.

Total sales she did in 2 days = $600+$1200 = $1800

Then, her total earning for 2 days = 2 x( Base salary)+ 14% of (Total sales)

= 2 x ($140) + (0.14) ($1800)

= $(280+252)

= $ 532

Hence, she earned  $ 532 over the 2 days.

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3 years ago
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What are other ways to write 20,000,000
Klio2033 [76]
2×10 to the 7th power
3 0
3 years ago
Square EFGH underwent several transformations.
MariettaO [177]

Answer:

d=0.25

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3 0
2 years ago
On a measure of artistic abilities the mean for college students in New Zealand is 150 and a standard deviation is 25 give the Z
Digiron [165]

The method for computing a z-score is  \bold{z = \frac{(x-\mu)}{\sigma}}, where x is the crude score, \bold{\mu} is the mean population, and \bold{\sigma} seems to be the <em><u>standard population difference.</u></em>

  • The Z value of x is a number \bold{\frac{(x - \text{mean(series))}}{\text{SD(series)}}} are defined where SD is the standard deviation.
  • Here, we consider series as scores of students of colleges in New Zealand for their artistic abilities.

\bold{\bar{x}=150}\\\\ \bold{\sigma=25}

following are the calculation of the Z scores:

\to \ (a)\  100:\  \text{Z score}=\frac{(100-150)}{25}= \frac{(-50)}{25} = -2\\\\\to \ (b)\  120:\  \text{Z score}=\frac{(120-150)}{25}= \frac{(-30)}{25} = -1.2\\\\\to \ (c)\  140:\  \text{Z score}=\frac{(140-150)}{25}= \frac{(-10)}{25} = -0.4\\\\\to \ (a)\  160:\  \text{Z score}=\frac{(160-150)}{25}= \frac{(10)}{25} = 0.4\\\\

Using formula:

\to \text{Raw score = Mean(series) +Z score} \times \text{SD(series)}

Calculating the Raw scores:

\text{(e) -1: Raw score= 150 +(-1)} \times 25 = 125 \\\\\text{(f) -0.8: Raw score= 150 +(-0.8)} \times 25 = 130\\\\\text{(e) -0.2: Raw score= 150 +(-0.2)} \times 25 = 145\\\\\text{(e) 1.38: Raw score= 150 +(1.38)} \times 25 = 184.5\\\\

Learn more:

brainly.com/question/12865701

3 0
3 years ago
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