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Blababa [14]
3 years ago
7

Lorenzo plans to purchase three identical shirts. The shirts are on sale for 20% off. Let c represent the cost of each shirt. Wh

ich expressions can Lorenzo use to calculate his total cost for the three shirts after the discount?
Select each correct answer.


A. 0.80(3c)

B. 3c−0.20(3c)

C. 3(c−0.20c)

D. 1.20(3c)
please help
Mathematics
2 answers:
mash [69]3 years ago
8 0

Answer:

Options A, B and C are correct choices.

Step-by-step explanation:

Let c represent the cost of each shirt.

As Lorenzo bought 3 shirts, so the cost of 3 shirts will be 3c.    

We have been given that the shirts are on sale for 20% off, so the total cost of three shirts after discount will be 3c minus 20% of 3c.

We can represent this information in an equation as:

\text{Total cost for the three shirts after the discount}=3c-(\frac{20}{100}\times 3c)

\text{Total cost for the three shirts after the discount}=3c-(0.20\times 3c)

\text{Total cost for the three shirts after the discount}=3c-0.60c

\text{Total cost for the three shirts after the discount}=2.40c

Let us see our given choices one by one.

A. 0.80(3c)

Upon simplifying our given expression we will get,

0.80(3c)=2.40c

Therefore, option A is a correct choice.

B. 3c−0.20(3c)

We have already seen that total cost of 3 shirts after discount will be 3c minus 20% of 3c and after simplifying our expression we will get,

3c-0.20(3c)=3c-0.60c=2.40c

Therefore, option B is a correct choice as well.

C. 3(c−0.20c)

Upon simplifying our given expression we will get,

3(c-0.20c)=3c-0.60c=2.40c

Therefore, option C is a correct choice as well.

D. 1.20(3c)

Upon simplifying our given expression we will get,

1.20(3c)=3.60c

Since total cost of 3 shirts after discount is 2.40c, therefore, option D is not a correct choice.

omeli [17]3 years ago
4 0
A. 0.80(3c)
B. 2c-0.20(3c)
C. 3(c-0.20c)

I'm 100% sure that these are the answers. <span>♡</span>
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The estimated standard deviation from the range rule is 145.5 cm3.As it is 29.8 cm3 smaller than the exact standard deviation, we consider that the estimation is not accurate enough.

Generally, brain volumes which are smaller than 921.1 cm3 can be considered significantly low and bigger than 1417.5 cm3 can be considered significantly high. Hence, brain volume of 1457.5 cm3 is bigger than the expected maximum, so it can be considered significantly high.

The calculation goes like this,

According to the range rule, the standard deviation and range, or the distance between the maximum and smallest value, are roughly inversely proportional:

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If we have a sample of 50 brains volumes, and they range from 910 cm3 to 1492 cm3, we can estimate the standard deviation as:

s=max-min/4

s=1492-910/4=582/4=145.5

The exact standard deviation is 175.3 cm3.The difference is 175.3-145.5=29.8 cm3, so the estimation is not accurate enough.

The range rule of thumb states that we should anticipate a maximum value that is approximately two standard deviations above the mean and a lowest value that is approximately two standard deviations below the mean. The expected ranges are as follows given our mean volume of 1169.3 cm3 and standard deviation of 124.1 cm3:

Min= M-2s=1169.3-2*124.1=921.1

Max=M+2s=1169.3+2*124.1=1417.5

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Gala2k [10]

Answer:

The Answer is C.

Step-by-step explanation:

There is only one number before the decimal point, 6. 6 ones, so we already cross out A and D as incorrect. Now we have B and C. There is only two numbers after the decimal point. The first number after the point is in the tenths place. So, B is the correct answer.

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The development of the personal budget that convinces parents that one can maintain an independent living is detailed as follows using the 50: 30: 20 rule:

50% for necessities (housing, food, transportation, utilities) $740

30% for luxuries, savings, vacations, entertainment, etc. $461

20% for Emergency Funds and Retirement $335

<h3>What is a personal budget?</h3>

A personal budget is the household budget for a single person for a period.

The personal budget shows an estimate of the person's revenue and expenses over the period.

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