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larisa86 [58]
3 years ago
7

Write two expressions that have a GCF of 8xy

Mathematics
2 answers:
Svetllana [295]3 years ago
6 0
32x^2y
8xy^6
the gcf is 8xy
seraphim [82]3 years ago
5 0

Answer:

the answer is 32x^2y

8xy^6

the gcf is 8xy

Step-by-step explanation:

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Victoria is building a box of her CDs which is the best estimate of the width of a CD 5 ft 5 in 5 yd or 5 miles
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3 years ago
Using the following equation, find the center and radius of the circle. You must show all work and calculations to receive credi
zalisa [80]

Answer:

The circle is of radius 5 and is centered at (-1,\, -2).

Step-by-step explanation:

Equation for a circle of radius r (r > 0) and center (a,\, b):

(x - a)^{2} + (y - b)^{2} = r^2.

Expand and rearrange to obtain an equivalent equation:

\left(x^2 - 2\, a\, x + a^{2}\right) + \left(y^2 - 2\, b\, y + b^2\right) = r^{2}.

x^2+ (-2\, a)\, x + y^2 + (-2\, b)\, y = r^2 - (a^2 + b^2).

Compare this equation with the equation of the circle in this question:

  • Coefficient of the x term: 2 in the original equation, (-2\, a) in the proposed equation.
  • Coefficient of the y term: 4 in the original equation, (-2\, b) in the proposed equation.
  • Constant term: 20 in the original equation, \left(r^2 - \left(a^2 + b^2 \right)\right) in the proposed equation.

Assume that the proposed equation matches the equation from the question. Each of the coefficients should match.

From the coefficient of the x term and the y term: a = -1 and b = -2.

Hence, the center of this circle is at (a,\, b) = (-1,\, -2).

The constant term of the two equations should also match: \left(r^2 - \left(a^2 + b^2 \right)\right) = 20.

\left(r^2 - \left((-1)^2 + (-2)^2 \right)\right) = 20.

r^2 = 25.

r = 5 (given that radius r > 0.)

Hence, the radius of this circle would be 5.

5 0
3 years ago
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