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sergij07 [2.7K]
3 years ago
12

Which logarithmic graph can be used to approximate the value of y in the equation 6y = 12?

Mathematics
2 answers:
masha68 [24]3 years ago
7 0

Answer:

Graph A.

Step-by-step explanation:

We are given the equation 6y = 12.

Now, 6y = 12 imples that y = 2.

This means that eventually the graph of the logarithmic function must become constant at y = 2.

From the options, we see that in first graph the logarithmic function is approaching y = 2.

Hence, graph A can be used to approximate y = 2 in the equation 6y = 12.

ad-work [718]3 years ago
4 0
The correct answer for this question is this one:

"The logarithmic graph that can be used to approximate the value of y in the equation 6y = 12 is choice number or image number 2
Hope this helps answer your question and have a nice day ahead.
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In 195019501950, the per capita gross domestic product (GDP) of Australia was approximately \$1800$1800dollar sign, 1800. Each y
mezya [45]

Answer:

The function of capita GDP is given by

G(t)= 1800(1+0.067)^t

where G(t) is in dollar and t is years after 1950.

Step-by-step explanation:

Given that,

in 1950, the per capita GDP of Australia was $1800.

The capita GDP is increased by 6.7 % per year.

In 1951, the capita GDP was increased =6.7% of $1800

The capita GDP was= $1800+ 6.7% of $1800

                                 =$1800(1+6.7%)

In 1952, the capita GDP was increased =$1800(1+6.7%)

The capita GDP was=$1800(1+6.7%)+ 6.7% of$1800(1+6.7%)

                                 =$1800(1+6.7%)(1+6.7)

                                 = $1800(1+6.7%)²

                                 =$1800(1+0.067)²

In 1952, the capita GDP was increased =$1800(1+6.7%)²

The capita GDP was=$1800(1+6.7%)²+ 6.7% of$1800(1+6.7%)²

                                 =$1800(1+6.7%)²(1+6.7)

                                 = $1800(1+6.7%)³

                                  =$1800(1+0.067)³

and so on.

The function of capita GDP is given by

G(t)= 1800(1+0.067)^t

where G(t) is in dollar and t is years after 1950.

6 0
3 years ago
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