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hodyreva [135]
3 years ago
10

Find the product. -4x(8 + 3x)

Mathematics
1 answer:
Dennis_Churaev [7]3 years ago
4 0
<span>The second "x", the one that's after 4. Does it represent a multiplication sign or a variable?
If it represents a multiplication sign:
By the distributive property
-4(8 + 3x) = -32 - 12x
If it represents a variable:
-4x(8 + 3x) = -32x - 12(x^2)
</span>
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The volume of a rectangular prism can be represented by the expression 216x^3y^2. If the length is 8 y and the width is 9 x , wh
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Answer:

h= 216x^3y^2÷(8yx9X) = 3x^2y

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3 years ago
Mrs. Yamaguchi's class weighed the potatoes that they grew in their garden and recorded the data in a table. What are the least
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Answer: 1/8 has 1, 1/4 has 2, 3/8 has 3, 1/2 has 4, 5/8 has 2, and 3/4 has 3.

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6 0
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EZ solve plz hurry<br> -3x+15-6x=30+32x
Jobisdone [24]

(x-4)(x+3)(3x^3-3x+1)

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3 0
3 years ago
Solve -(2x + 4) = 18.
hram777 [196]

-(2x+4)= 18

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2x+4= -18

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8 0
4 years ago
Read 2 more answers
X2<br>2<br>ab<br>ab to<br>b<br>The diagian<br>K<br>n shows<br>rectangle. The shade<br>Find x.<br>​
Norma-Jean [14]

Answer:

x = 28 cm

Step-by-step explanation:

Given:

Area of link shaded regions = 84 cm²

Required:

The value of x (diameter of the semicircle/length of the rectangle)

Solution:

Diameter of the semicircle = 2r = x

Length of rectangle (L) = 2r = x

Radius of semicircle (r) = ½x

Width of rectangle (W) = radius of semicircle = ½x

Use 3.14 as π

Area of the link shaded regions = area of rectangle - area of semicircle

Thus:

Area of the link shaded regions = (L*W) - (½*πr²)

Plug in the values

84 = (x*½x) - (½*3.14*(½x)²)

84 = x²/2 - (1.57*x²/4)

84 = x²(½ - 1.57/4)

84 = x²(0.5 - 0.3925)

84 = x²(0.1075)

Divide both sides by 0.1075

84/0.1075 = x²

781.4 = x²

√781.4 = x

27.9535329 = x

x = 28 cm

5 0
3 years ago
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