Because the area of a trapezoid is A= ((a+b)/2)h, where a is the length of the top, b is the length of the base, and h is the height, you plug that in to find your answer.

This trapezoid is sideways, but the top of it is 7m (which is a) and the base is 10 m (which is b), add a and b to get 17, A = ((17)/2)h

Now divide by 2 to get A = (8.5)h

Because the height is 9, A = (8.5)9 = 76.5

The area of the trapezoid alone is 76.5m

3 0

3 years ago

Kathy swims at least 6 laps every day. Write an inequality to show how long Kathy swims each day?

Musya8 [376]

≥6 is the inequality. this is because the number is either greater than 6 or equal to it, but 6 is the bare minimum.

7 0

3 years ago

Read 2 more answers

Tim mixed 2 parts vinegar and 5 parts water to make a cleaning liquid how many parts of vinegar did Tim mix with each part of wa

irga5000 [103]

5 parts of water plus 2 parts of vinegar.

1 part of water = (2/5) parts of vinegar

= 0.40 parts of vinegar.

So Tim mixed 0.40 parts of vinegar with each (1) part of water.

7 0

4 years ago

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Si mi disco duro tiene una capacidad de 1.5 Terabytes ¿ cuántas llaves de 32 Gigabits caben en ese disco duro?

Art [367]

Answer:

The number of 32 Gigabit keys that can be fitted on the hard drive is 375.

Step-by-step explanation:

The question is:

If my hard drive has a capacity of 1.5 Terabytes, how many 32 Gigabit keys can fit on that hard drive?

Solution:

1 Terabyte = 8000 Gigabits

Then 1.5 Terabytes in Gigabits is:

1.5 Terabytes = (8000 × 1.5) Gigabits

= 12000 Gigabits

One key is of 32 Gigabits.

Compute the number of 32 Gigabit keys that can be fitted on the hard drive as follows:

$\text{Number of 32 Gigabit keys}=\frac{12000}{32}=375$

Thus, the number of 32 Gigabit keys that can be fitted on the hard drive is 375.

4 0

3 years ago