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ioda
3 years ago
15

Josh ingests 800mg of ibuprofen. His body metabolizes (uses up) 20% of the medicine

Mathematics
1 answer:
makvit [3.9K]3 years ago
8 0

328 mg medicine is remaining in his system after four hours .

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

Here we have , Josh ingests 800 mg of ibuprofen. His body metabolizes (uses up) 20% of the medicine  per hour.We need to find How much medicine is remaining in his system after four hours .Let's find out:

According to question , Josh ingests 800 mg of ibuprofen and His body metabolizes (uses up) 20% of the medicine  per hour . let amount of medicine left after 4 hours is x , So Amount of medicine left after 1 hour :

⇒ 800-\frac{800(20)}{100} = 800-160 = 640 mg

Amount of medicine left after 2 hour :

⇒ 640-\frac{640(20)}{100} =512 mg

Amount of medicine left after 3 hour :

⇒ 512-\frac{512(20)}{100} =409.6 mg

Amount of medicine left after 4 hour :

⇒ 409.6-\frac{409.6(20)}{100} =328 mg

Therefore , 328 mg medicine is remaining in his system after four hours .

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Which ordered pair is a solution for 3x + 4y &lt; 12?
Andre45 [30]

Answer:

D, (1,2)

Step-by-step explanation:

It all comes down to substitution. In this case the coefficient of x is 3 and the coefficient of y is 4. The format of these coordinates being (x,y).

1. Plug in your x value (1 in this circumstance) and solve:

3(1) + 4y < 12

3 + 4y < 12

2. Plug in your y value (2 in this circumstance) and solve:

3 + 4(2) < 12

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3. Solve

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Given the parent function f(x) = 8x + 9, rewrite the function after the following transformation: reflect over the x-axis. Group
kari74 [83]

Given:

The parent function is

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The function after the reflection over the x-axis.

Solution:

We know that, if a function f(x) reflected over x-axis to get the function g(x), then

g(x)=-f(x)

Putting f(x)=8x+9, we get

g(x)=-(8x+9)

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3 0
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Solve 4\5x-4\10=2\20
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tester [92]

Answer:

190 possibilities.

Step-by-step explanation:

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alternatively, we can reason it this way:

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However, there are 20 choices to choose an alternate captain and 19 choices for a captain for a total of 380 ways.

Since we are essentially double counting every choice of the posts, we need to divide 380 by 2 to get 190 ways.

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