Write and solve a problem in which you have to transform units. use the rate 45 people per hour om your question.

1 answer:

7 0

If I understand what you're asking for here, then try this: A fast food restaurant is trying to find out how many customers they had in the last 3 hours, and they know they get 45 people per hour. How many customers were served in the last 3 hours? The answer is 135 people.

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The 2 above regular hexagons are similar. (see figures) The smaller hexagon was

gizmo_the_mogwai [7]

The smaller and the larger hexagons both have 6 sides

The length of each side of the larger hexagon

<h3>How to determine the length of each side of the larger hexagon</h3>

The given parameters are:

Smaller side, l = 10

Scale factor = 5 : 7

Represent the length of each side of the larger hexagon with L.

So, we have:

l : L = 5 : 7

Substitute 10 for l

10 : L = 5 : 7

Multiply the ratio by 2

10 : L = 5 *2 : 7 *2

Evaluate the product

10 : L = 10 : 14

By comparison, we have:

L = 14

Hence, the length of each side of the larger hexagon

Read more about scale factors at:

brainly.com/question/3457976

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2 years ago

Porter believed that two additional variables can influence the national diamond along with the four original attributes. What a

Anna71 [15]

Answer:

Chance and government

Step-by-step explanation:

Chance events, such as major innovations, can reshape industry structure and provide the opportunity for one nation's firms to replace another's

Government, by its choice of policies, can detract from or improve national advantage

5 0

3 years ago

What is the realationship between the area of the scales ⚖️ used in pictures ?

dlinn [17]

<h2>Explanation:</h2>

As I understand, you need to know the relationship between the area of similar figures. Two shapes are similar if we can turn one into the other by moving, rotating, flipping, or scaling, so this means we can make one shape bigger or smaller.

From math, if we call $k$ the scaling factor, then the area of one figure ( $A_{1}$ ) divided by the area of another similar figure ( $A_{2}$ ) will be equal to the scaling factor squared. In other words: