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Dominik [7]
1 year ago
6

Successive discounts of 20% and 10% are taken on an item priced at $16. Describe how to find the sale price of the item and give

the sale price.
Mathematics
2 answers:
eimsori [14]1 year ago
7 0

Answer:

Find 20% of $16: (0.2)(16) = $3.20 Subtract $3.20 from $16: 16 - $3.20 = $12.80 Take 10% of $12.80: (0.1)(12.80) = $1.28 Subtract $1.28 from $12.80: $12.80 - $1.28 = $11.52 literally the dude here has it right

Step-by-step explanation:

icang [17]1 year ago
5 0
<span>Successive discounts of 20% and 10% are taken on an item priced at $16.
=> Let's find out how much is the discount in all.
=> 16 dollars * .20 = 3.2 dollars
=> 16 - 3.2 = 12.8 dollars.
then another 10% discount,
=> 12.8 * .10 = 1.28 dollars
=> 12.8 - 1.28 = 11.52 dollars is not the price minus the discounts,</span>
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Answer:

I think the answer is  3.47

Step-by-step explanation:

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A baby wriggled so much that weighing him at the clinic was a problem. So the doctor held the baby and stood on a scale. Then th
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X = <span>weight of the baby.
y = </span>weight of the doctor.
z = weight of the nurse.

x + y = 78 so y = 78 - x
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substitute y = 78 - x and z = 69 - x into x + y + z = 142

x + y + z = 142
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-x = - 5
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answer

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6 0
2 years ago
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Michael invests USD 20 000 at 9.6% p.a. compounded monthly.
alexandr1967 [171]

Given :

A = 25000

P = 20000

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To Find :

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Solution :

We know, compound interest is given by :

A=P(1+\dfrac{r}{n})^{n.t}

Taking log both sides :

A=P(1+\dfrac{r}{n})^{n.t}\\\\log\ \dfrac{A}{P}= n.t\times log( 1+\dfrac{r}{n})\\\\t =\dfrac{1}{n}\times \dfrac{log\ \dfrac{A}{P}}{log(1+\dfrac{r}{n})}\\\\\\t=\dfrac{1}{12}\times \dfrac{log\ \dfrac{25000}{20000}}{log(1+\dfrac{0.096}{12})}\\\\\\t=2.33\ years

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2 years ago
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mafiozo [28]
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The two sides will that our 1.3 inches bigger than the third side will be have length x, and the length of the other side will be known as y. Thus, x = y + 1.3.

Considering this, we can add our sides together and set this value equal to 8, given the information in the problem:
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Now, we are not done yet. We must determine the true lengths of all of our sides. Using the equation we found earlier, the length of the two bigger sides is y + 1.3 = 1.8 + 1.3 = \boxed{3.1} inches and the length of our smaller side is simply \boxed{1.8} inches.

To verify, we can add these sides together and check that they equal 8:
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