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Furkat [3]
3 years ago
10

A regular hexagon has sides of 5 feet. What is the area of the hexagon

Mathematics
1 answer:
Agata [3.3K]3 years ago
3 0
a=5ft\\\\Area\ of\ the\ haxagon:A=6\cdot\frac{a^2\sqrt3}{4}=\frac{3a^2\sqrt3}{2}\\\\A=\frac{3\cdot5^2\sqrt3}{2}=\frac{3\cdot25\sqrt3}{2}=\frac{75\sqrt3}{2}\ (ft^2)
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densk [106]

Answer:

For employee 1 = 2.5

For employee 2 = 8.6

For employee 3 = 4.4

For employee 4 = 10

For employee 5 = 24

Step-by-step explanation:

number of hour worked= H

total money earned =T

earning per hour =M

we have the following relations:

H =T/M

M =T/H

For employee 1 we have:

T=23.75$

M =9.50$

We calculate H by using the above equations, so we have:

H =23.75/9.50= 2.5

For employee 2 we have:

T=28.38 $

H =3.3

We calculate M by using the above equations, so we have:

M =28.38/3.3 =8.6

For employee 3 we have:

T=38.50$

M =8.75$

We calculate H by using the above equations, so we have:

H =38.50/8.75= 4.4

For employee 4 we have:

T=55 $

H =5.5

We calculate M by using the above equations, so we have:

M =55/5.5=10

For employee 5 we have:

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We calculate M by using the above equations, so we have:

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The increase in the number of humans living on Earth (N, as measured in billions) with time t (as measured in years since 1800)
NemiM [27]

Answer:

The slope of the line would be 0.00910 in a logarithm graphic.

Step-by-step explanation:

Statement is incomplete. The correct sentences are:<em> The increase in the number of humans living on Earth (N, as measured in billions) with time t (as measured in years since 1800) is modeld by the following function: N = 0.892e^0.00910t. If you were to graph in ln (N) versus t, what would be the slope of the line?</em>

Let be N(t) = 0.892\cdot e^{0.00910\cdot t}, where N(t) is the number of humans living on Earth, measured in billions, and t is the time, measured in years since 1800. As we notice, this is an exponential function and its slope is not constant and such expression have to be linearized by using a logartihm graphic. We add logarithms on each side of the formula and simplify the resulting expression by means of logarithmic properties:

\log N(t) = \log \left(0.892\cdot e^{0.00910\cdot t}\right)

\log N(t) = \log 0.892 + 0.00910\cdot t

In a nutshell, the slope of the line would be 0.00910 in a logarithm graphic.

4 0
3 years ago
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