2 years ago

Which row in the table is the closest to the actual solution?

Mathematics

1 answer:

Sedbober [7]2 years ago

5 0

Answer:

0.8

Step-by-step explanation: 6 22 6 06

I plotted both sides of the equation using DEMOS graphing calculator and located the intersection at (0.779, 2.135) I found that easier than finding the delta difference of both sides of the equation for the table or solving for x.

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$\log(\frac{a_1}{T}) + B = 7.8\\\\\log(\frac{a_1}{T})+\log(10^{B}) = 7.8\\\\\log(\frac{a_1}{T} \times 10^{B})=7.8\\\\(\frac{a_1}{T} \times 10^B=10^{7.8}...............(i)$

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Which row in the table is the closest to the actual solution? ​

Which row in the table is the closest to the actual solution?