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antoniya [11.8K]
3 years ago
10

Given the scatterplot shows the function that best fits the data

Mathematics
1 answer:
wlad13 [49]3 years ago
6 0
A line of best fit is a straight line that goes through the data. it shows what would best fit
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Given that the diameter of Circle A is 7 cm, and the radius of Circle B is 21 cm, what can be concluded about the two circles?
Finger [1]
<h3>Answer:</h3>

C. the circles are similar

<h3>Given radius:</h3>

Circle A = 7 cm

Circle B = 21 cm

<h3 />

1) Similar Shape : they can be enlarged and diminished where size varies.

2) Congruent Shape : they must have similar size and lengths.

<h3 />

Hence, here the circles are similar with different lengths.

3 0
2 years ago
What is the area of a circle with radius of 3 inches? Use pie =3.14 A .18.84 square roots B .28.26 square roots C .9.42 square r
tatiyna

Answer:

B. 28.26

Step-by-step explanation:

First you have to find the circumference:

R²= 3²=9

Then you multiply your circumference by 3.14 to get you answer:

9·3.14=28.26

3 0
4 years ago
What is the answer to 5+1×10?
hammer [34]
<span>5+1×10
= 5 + 10
= 15</span>
4 0
3 years ago
Read 2 more answers
Solve the problem using the previous balance method.
natta225 [31]

Annual Percent Rate (APR) = 18%

Rate during the current billing cycle = 18/12 = 1.5%

Balance at the beginning of the billing cycle = 60.15

Payment   51.00

Balance                                                                 10.15

Purchase 91.27        

Balance                                                                - 81.12

Finance Charge 60.15 * 0.015 =                             0.90

New Balance                                                       - 82.02

8 0
3 years ago
A circle has a radius of 9 inches. The Radius is multiplied by 2/3 to form a second circle. How is the ratio of the areas relate
liraira [26]

Answer:

\frac {(Area\ of\ first\ circle) }{(Area\ of\ second\ circle)} = \frac{81}{36} = (\frac{r_{1} }{r_{2}}) ^{2}

The above expression shows that ratios of the areas of the circles are equal to the square of the ratio of their radii.

Step-by-step explanation:

Radius of first circle (r_{1}) = 9 inches

Area of first circle = \pi r_{1} ^{2}

Area of first circle = 9 × 9 × π = 81 π

Now, since the radius is multiplied by 2/3 for from a new circle.

∴ Radius of the second circle = 9 \times \frac{2}{3} = 6\ inches

Area of second circle =  \pi r_{2} ^{2}

Area of second circle = 6 × 6 × π = 36 π

Now,

\frac {(Area\ of\ first\ circle) }{(Area\ of\ second\ circle)} = \frac{81\pi }{36\pi }

\frac {(Area\ of\ first\ circle) }{(Area\ of\ second\ circle)} = \frac{81}{36} = (\frac{9}{6}) ^{2} = (\frac{r_{1} }{r_{2}}) ^{2}

∵ (r_{1}) = 9 inches and (r_{2}) = 6 inches

The above expression shows that ratios of the areas of the circles are equal to the square of the ratio of their radii. i.e., \frac {radius\ of\ first\ circle)^{2} }{(radius\ of\ second\ circle)^{2} } = \frac {(Area\ of\ first\ circle) }{(Area\ of\ second\ circle)}

8 0
3 years ago
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