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coldgirl [10]
4 years ago
8

Jenny read 3 books in 7.5 hours. At this rate, how many books can Jenny read in one hour?

Mathematics
2 answers:
lukranit [14]4 years ago
4 0
Hi there! To find the unit rate for the number of books Jenny reads, we can divide the number of books read by the amount of hours. 3/7.5 is 0.4 or 4/10 in fraction form. Jenny can read 4/10 of a book in one hour.
alisha [4.7K]4 years ago
3 0
We are given that Jenny can read 3 books in 7.5 hours. To find the number of books Jenny can read in one hour, all we need to do is divide 3 by 7.5, which gives us 0.4 books. Therefore, Jenny can ready 0.4, or 2/5 of a book in one hour. Hope this helped!
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M ∠KLP+m∠PLM = _____
Tomtit [17]

Answer:

1. m\angle KLP+m\angle PLM=180^{\circ}

2. 3x+m\angle PLM=180^{\circ}

3. m\angle PLM=180^{\circ}-3x

4. m\angle PMN=m\angle P+m\angle PLM

5. 2x+72^{\circ}=x+180^{\circ}-3x

6. x=27^{\circ}

Step-by-step explanation:

Please find the attached diagram for the complete question.

We are supposed to complete the given blanks.

1. m\angle KLP+m\angle PLM=...

We can see from our given diagram that angle KLP and angle PLM are linear angles, so their measure will be equal to 180 degrees. Therefore, the correct expression for blank in 1st step would be 180^{\circ}.

2. ...+m\angle PLM=180^{\circ}

Now, we will substitute the measure of angle angle KLP in our equation. We can see that measure of angle angle KLP is 3x. Therefore, the correct expression for blank in 2nd step would be 3x.

3. m\angle PLM=180^{\circ}...

Our next step is to find the measure of angle PLM in terms of x by subtracting 3x from both sides as:

3x-3x+m\angle PLM=180^{\circ}-3x

m\angle PLM=180^{\circ}-3x

Therefore, our 3rd step would be m\angle PLM=180^{\circ}-3x.

4. m\angle PMN=m\angle P+m\angle ...

We can see that angle PMN is an exterior angle of our given triangle, so its measure will be equal to the sum of the opposite interior angles.

We can see that angle P and angle PLM are opposite interior angle of angle PMN, so we can set an equation as:

m\angle PMN=m\angle P+m\angle PLM

Therefore, the correct expression for blank in 4th step would be ]angle PLM.

5. ...=...+180^{\circ}-3x

Our next step is to substitute the values of angle PMN and angle P as given in the diagram.

2x+72^{\circ}=x+180^{\circ}-3x

Therefore, our 5th step would be 2x+72^{\circ}=x+180^{\circ}-3x.

6. x=

Now, we need to solve for x using algebra as:

2x+72^{\circ}=x-3x+180^{\circ}

2x+72^{\circ}=-2x+180^{\circ}

2x+2x+72^{\circ}=-2x+2x+180^{\circ}

4x+72^{\circ}=180^{\circ}

4x+72^{\circ}-72^{\circ}=180^{\circ}-72^{\circ}

4x=108^{\circ}

\frac{4x}{4}=\frac{108^{\circ}}{4}

x=27^{\circ}

Therefore, the value of x is 27 degrees.

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