A single tennis court is 75% the width of a doubles tennis court. The singles court is 27 feet wide. How wide is the doubles court?

Answers

Answer 1

Answer: x = 75% * y

Where 'x' is the single tennis court width, and 'y' is the doubles tennis court width.

Plug in what we know:

27 = 75% * y

75% = 0.75

27 = 0.75 * y

27 = 0.75y

Divide 0.75 to both sides:

y = 36

So the doubles court is 36 feet wide.

Answer 2

Answer: So,

The single tennis court is three-fourths the width of the double tennis court.

The singles tennis court is 27 ft. wide.

Multiply 27 by the reciprocal of three-fourths.
$27 * (4)/(3) = (108)/(3)\ or\ 36 ft.$

The doubles tennis court is 36 ft. wide.

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y = log Subscript 0.25 Baseline x
y = (0.25) Superscript x

Answers

y = log Subscript 0.25 Baseline x is the logarithmic function

The following are not the logarithmic function

y = 0.25x
y = x Superscript 0.25
y = (0.25) Superscript x

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Answers

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if it is find the value of x her it is

$24 + 0.44x = 19 + 1.69x \n collect \: like \: terms \n 24 - 19 = 1.69x - 0.44x \n 5 = 1.25x \n divide \: both \: side \: by \: 1.25 \n (5)/(1.25) = (1.25x)/(1.25) \n 4 = x \n x = 4$

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Answers

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