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Phoenix [80]
3 years ago
14

a circular fountain has a radius of 9.4 feet. find its diameter and circumference to the nearest tenth.

Mathematics
2 answers:
Nimfa-mama [501]3 years ago
5 0
Diameter is just twice the radius and circumference is 2\pir or \pid
C = 2\pir
C = 2\pi(9.4)
C = 18.8\pi
C = 59.1
D = 18.8ft

C = 59 if you use 3.14 instead of pi
Leni [432]3 years ago
3 0
Diameter is 2r, or 18.8 ft

Circumference is 2*pi*r, or 59.1 ft
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Answer:

A) Distance time graph

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C) The expression shows the distance more clearly.

Step-by-step explanation:

A) A distance time graph as seen in the attachment provides a representation of the distance travelled.

We are told the car travels at a constant speed of 100 meters per 4 seconds. Which means that 100 m for each 4 hours. So, for 200m, it's 8 hours like seen in the graph and for 300m,it's 12 hours as seen in the graph.

B) And expression for the distance is;

d = vt

Where;

d is distance in metres

v is speed in m/s and t is time

We are told that the car travels at a constant speed of 100 meters per 4 seconds.

Thus, v = 100/4 = 25 m/s

Distance travelled over time is;

d(t) = 25t

C) Looking at both A and B above, it's obvious that the expression of the distance shows a more clearer way of getting the distance because once we know the time travelled, we will just plug it into the equation and get the distance. Whereas, for the representation form, one will need to longer graphs if the time spent is very long.

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3 years ago
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swat32

Answer:

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5 0
3 years ago
Solve 4\5x-4\10=2\20
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What is continuous​ compounding? how does the apy for continuous compounding compare to the apy​ for, say, daily​ compounding? e
aliya0001 [1]
Continuous compounding is the mathematical limit that compound interest can reach.

It is the limit of the function A(1 + 1/n) ^ n as n approaches infinity. IN theory interest is added to the initial amount A  every infinitesimally small  instant.
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4 0
3 years ago
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Mandarinka [93]

Answer:

AB/DE=BC/EF=AC/DF

Step-by-step explanation:

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Corresponding segments are proportional in length. Corresponding angles are congruent.

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