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Nikolay [14]
3 years ago
5

3x^2-3x ----------- -3 x^2-9x please give me the simplified answer + explanation

Mathematics
1 answer:
STatiana [176]3 years ago
8 0
You want us to simplify \frac{3x^2-3x}{x^2-9x}-3


first, factor top and bottom
3x^2-3x=3x(x-1)
x^2-9x=x(x-9)

so we have
\frac{3x(x-1)}{x(x-9)}-3=
\frac{3(x-1)}{x-9}-3
we want to combine fractions so multiply 3 by \frac{x-9}{x-9}
\frac{3(x-1)}{x-9}-\frac{3(x-9)}{x-9}=
\frac{3(x-1)-3(x-9)}{x-9}=
\frac{3x-3-3x+27}{x-9}=
\frac{24}{x-9}


the simplified answer is \frac{24}{x-9}
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<h3>Which expression gives the number of gallons of stain Bradley will need?</h3>

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N = \frac{(23ft)*(10.4ft) + (10.5ft)*(7.2ft)}{200ft^2} \\\\N = \frac{(23)*(10.4) + (10.5)*(7.2)}{200}

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3 years ago
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Step-by-step explanation:

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6 0
2 years ago
An athletic field is a 60 yd60 yd​-by-120 yd120 yd ​rectangle, with a semicircle at each of the short sides. A running track 101
gregori [183]

Distance of each track are:

D₁ = 428.5 yd

D₂ = 436.35 yd

D₃ = 444.20 yd

D₄ = 452.05 yd

D₅ = 459.91 yd

D₆ = 467.76 yd

D₇ = 475.61 yd

D₈ = 483.47 yd

<u>Explanation:</u>

Given:

Track is divided into 8 lanes.

The length around each track is the two lengths of the rectangle plus the two lengths of the semi-circle with varying diameters.

Thus,

D = 2(120) + 2. \frac{1}{2} \pi d\\\\D = 240 + \pi d

Starting from the innermost edge with a diameter of 60yd.

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So, the diameter increases by 2(1.25) = 2.5 yd each lane going outward.

So, the distances are:

D₁ = 240 + π (60) → 428.5yd

D₂ = 240 + π(60 + 2.5) → 436.35 yd

D₃ = 240 + π(60 + 5) → 444.20 yd

D₄ = 240 + π(60 + 7.5) → 452.05 yd

D₅ = 240 + π(60 + 10) → 459.91 yd

D₆ = 24 + π(60 + 12.5) → 467.76 yd

D₇ = 240 + π(60 + 15) → 475.61 yd

D₈ = 240 + π(60 + 17.5) → 483.47 yd

4 0
3 years ago
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