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murzikaleks [220]
4 years ago
6

How to simplify fully:

0%20-%201%7D%20" id="TexFormula1" title=" \frac{10x^{2} + 3x - 1 }{4x^{2} - 1} " alt=" \frac{10x^{2} + 3x - 1 }{4x^{2} - 1} " align="absmiddle" class="latex-formula">
​

Mathematics
1 answer:
otez555 [7]4 years ago
3 0

First, factor both the denominator and the numerator by itself. Then, plug them back into the equation and you can just simplify it from there. You don’t have to use the factoring method I used if you don’t prefer it.

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1/3(x - 10) = - 4<br><br> x = ?
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Answer:

x = -2

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1/3(x - 10) = - 4

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Murrr4er [49]

Answer:

1. 36 m^{2}

2. 333.125 ft^{3}

3. 210 ft^{3}

4. Yes, Martina's estimate is reasonable.

Step-by-step explanation:

Numbering the rectangular surfaces, we have:

Area of a rectangle = length x width

For surface 1: Area = 2 x 2.4

                                = 4.8 m^{2}

For surface 2: Area = 3 x 2.4

                                = 7.2 m^{2}

For surface 3: Area = 3 x 2

                                = 6.0 m^{2}

For surface 4: Area = 3 x 2.4

                                = 7.2 m^{2}

For surface 5: Area = 2 x 2.4

                                = 4.8 m^{2}

For surface 6: Area = 3 x 2

                                = 6.0 m^{2}

Total surface area of the rectangular prism = (2 x 4.8) + (2 x 7.2) + (2 x 6.0)

                                        = 36 m^{2}

2. length = 10.25 ft

width = 5 ft

height = 6.5 ft

Thus,

volume = l x w x h

            = 10.25 x 5 x 6.5

            = 333.125 ft^{3}

3. length = 15 ft

width = 7 ft

height = 2 ft

So that,

volume = l x w x h

            = 15 x 7 x 2

            = 210 ft^{3}

4. For a rectangular prism, area of the opposite surfaces are equal. So that;

Area of rectangle = length x width

For surface 1: Area = 13.0 x 6

                               = 78.0 ft^{2}

For surface 2: Area = 13.0 x 8

                                = 104.0 ft^{2}

For surface 3: Area = 6 x 8

                                = 48 ft^{2}

Surface area of the prism = (2 x 78.0) + (2 x 104.0) + (2 x 48)

                                          = 460.0 ft^{2}

Therefore, Martina's estimate is reasonable.

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