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Jet001 [13]
3 years ago
13

At a sport clubhouse the coach wants to rope off a rectangular area that is adjacent to the building. He uses the length of the

building as one side of the area, which measures 23 meters. He has at most 39 meters of rope available to use. If the width of the roped area is "W", form an inequality and solve for the range of possible widths
Mathematics
1 answer:
Furkat [3]3 years ago
5 0

Answer:

w < 8 meters ( w must be greater than 0 because length cannot be 0)

Step-by-step explanation:

One side with building is 23 meters, the other opposite side also will be 23 meters (with rope).

Let width (remaining 2 sides) be "w", he has AT MOST 39 meters of rope, so we can write:

Rope Needed = 23 + 2w < 39

Simplifying:

23 + 2w < 39\\2w < 39 - 23\\2w < 16\\w < 8

The range of possible values of w is  w meters (of course w has to be greater than 0)

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Answer:

None

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The length of the x axis is  a=  (8-2) =6

The length of the y axis is b=(16-4) = 12

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153:53 is a ratio! Another form of this ratio could be "153 to 53" or "153/53".
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How does the volume of a cylinder change when its diameter is halved
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The volume of a cylinder is given by πr²h where, r is the radius of the cylinder and <span>h </span>is the height of the cylinder.

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Therefore if the diameter is halved, the radius also gets halved ,i.e., it becomes r/2. Therefore the new volume =<span> π(r/2)²h</span>

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They work-infested $18,000 into accounts, one yielding 4% interest and the other yielding 12%. If he received a total of $1,280
lakkis [162]

Answer:

<u>$11,000</u>

Step-by-step explanation:

Let amount invested for 12% yield be <em>p . </em>Amount for 4% yield is therefore (<em>18000-p)</em>

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