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vichka [17]
3 years ago
8

Carey is trying to decide between two guitars. The first had an original price of $160, but is on sale for $100. The second had

an original price of $250, but is on sale for $150. Which guitar has a greater percent change in price?
Mathematics
2 answers:
sasho [114]3 years ago
6 0

the one on sale for $100 would be the better buy for the guitar

tensa zangetsu [6.8K]3 years ago
3 0

Answer:

the second option has a greater change in price 40%

Step-by-step explanation:

Hello , Let me help you with this

to solve this  you can find the percent change in price for every guitar using a simple rule of three.

Step 1

The first had an original price of $160, but is on sale for $100.

if

$160 ⇒ 100%

$100   ⇒x?

the relation is

\frac{160}{100}=\frac{100}{x}\\solve\ for\ x\\\frac{x*160}{100}=100\\x*160=100*100\\x=\frac{100*100}{160} \\x=62.5

the discount will be

100%-62.5%=37.5%

the discount is 37.5%

Step 2

The first had an original price of $250, but is on sale for $150

if

$250 ⇒ 100%

$150   ⇒x?

the relation is

\frac{250}{100}=\frac{150}{x}\\solve\ for\ x\\\frac{x*250}{100}=150\\x*250=150*100\\x=\frac{150*100}{250} \\x=60

the discount will be

100%-60=40%

the discount is 40%

the second option has a greater change in price 40%

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KIM [24]

a + b ≥ 30,  b ≥ a + 10, the system of inequalities could represent the values of a and b

option A

<u>Step-by-step explanation:</u>

Here we have , The sum of two positive integers, a and b, is at least 30. The difference of the two integers is at least 10. If b is the greater integer, We need to find which system of inequalities could represent the values of a and b . Let's find out:

Let two numbers be a and b where b>a . Now ,

  • The sum of two positive integers, a and b, is at least 30

According to the given statement we have following inequality :

⇒ a+b\geq 30

  • The difference of the two integers is at least 10

According to the given statement we have following inequality :

⇒ b-a\geq 10

⇒ b-a+a\geq 10 +a

⇒ b\geq 10 +a

Therefore , Correct option is A) a + b ≥ 30,  b ≥ a + 10

8 0
2 years ago
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GaryK [48]

Answer:

The 95% confidence interval for the difference between means is (-2164.21, -299.13).

The lower limit on the confidence interval is -$2164.21.

The upper limit on the confidence interval is -$299.13.

Step-by-step explanation:

The sample data is:

Gender   Mean          Std. dev.     n

Female    2577.75      1916.29     67

Male        3809.42     2379.47     33

We have to calculate a 95% confidence interval for the difference between means, with a T-model.

The sample 1, of size n1=67 has a mean of 2577.75 and a standard deviation of 1916.29.

The sample 2, of size n2=33 has a mean of 3809.42 and a standard deviation of 2379.47.

The difference between sample means is Md=-1231.67.

M_d=M_1-M_2=2577.75-3809.42=-1231.67

The estimated standard error of the difference between means is computed using the formula:

s_{M_d}=\sqrt{\dfrac{\sigma_1^2}{n_1}+\dfrac{\sigma_2^2}{n_2}}=\sqrt{\dfrac{1916.29^2}{67}+\dfrac{2379.47^2}{33}}\\\\\\s_{M_d}=\sqrt{54808.468+171572.045}=\sqrt{226380.513}=475.795

The t-value for a 95% confidence interval is t=1.96.

The margin of error (MOE) can be calculated as:

MOE=t\cdot s_M=1.96 \cdot 475.795=932.54

Then, the lower and upper bounds of the confidence interval are:

LL=M_d-t \cdot s_{M_d} = -1231.67-932.54=-2164.21\\\\UL=M_d+t \cdot s_{M_d} = -1231.67+932.54=-299.13

The 95% confidence interval for the difference between means is (-2164.21, -299.13).

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Step-by-step explanation:

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A sporting goods store offers 40% discount on all golf clubs. Rocco spent 20% of the money in his savings account on a golf putt
MatroZZZ [7]

Answer:

Rocco doesn't have enough money to buy the golf irons

Step-by-step explanation:

step 1

Find the rest of the money left in the savings account

using proportion

\frac{\$48}{20\%}=\frac{x}{80\%}\\ \\x=48*80/20\\ \\x=\$192

step 2

we know that

The set of golf irons has an original price of $359

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after the discount the price will be

0.60(\$359)=\$215.4

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Rocco doesn't have enough money to buy the golf irons

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