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How do you solve 2 to the power 1.4? - Answers

Various methods, but you will need some sort of calculating device. The easiest is to use a pocket calculator or computer spreadsheet and enter 2^1.4 If you do not have such a device, your next best bet is to use log tables. 2^1.4 = ??? → log(2^1.4) = log(???) → 1.4 × log(2) = log(???) → base^(1.4 × log(2)) = base^(log(???)) = ??? So, using any base multiply the log of 2 by 1.4 and find the anti-log of that value. Using 4-figure logs to base 10: 2^1.4 = 10^(1.4 × log 2)) (in my tables I convert 2.000 to 20-0-0 to find 20-0 gives me 3010) ≈ 10^(1.4 × 0.3010) = 10^(0.4214) (in my tables I find 26-3 gives 4200, 26-4 gives 4216, mean difference 8 gives 13, 9 gives 15, so round up making the anti-log:) ≈ 2.64



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How do you solve 2 to the power 1.4? - Answers

https://math.answers.com/other-math/How_do_you_solve_2_to_the_power_1.4

Various methods, but you will need some sort of calculating device. The easiest is to use a pocket calculator or computer spreadsheet and enter 2^1.4 If you do not have such a device, your next best bet is to use log tables. 2^1.4 = ??? → log(2^1.4) = log(???) → 1.4 × log(2) = log(???) → base^(1.4 × log(2)) = base^(log(???)) = ??? So, using any base multiply the log of 2 by 1.4 and find the anti-log of that value. Using 4-figure logs to base 10: 2^1.4 = 10^(1.4 × log 2)) (in my tables I convert 2.000 to 20-0-0 to find 20-0 gives me 3010) ≈ 10^(1.4 × 0.3010) = 10^(0.4214) (in my tables I find 26-3 gives 4200, 26-4 gives 4216, mean difference 8 gives 13, 9 gives 15, so round up making the anti-log:) ≈ 2.64



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https://math.answers.com/other-math/How_do_you_solve_2_to_the_power_1.4

How do you solve 2 to the power 1.4? - Answers

Various methods, but you will need some sort of calculating device. The easiest is to use a pocket calculator or computer spreadsheet and enter 2^1.4 If you do not have such a device, your next best bet is to use log tables. 2^1.4 = ??? → log(2^1.4) = log(???) → 1.4 × log(2) = log(???) → base^(1.4 × log(2)) = base^(log(???)) = ??? So, using any base multiply the log of 2 by 1.4 and find the anti-log of that value. Using 4-figure logs to base 10: 2^1.4 = 10^(1.4 × log 2)) (in my tables I convert 2.000 to 20-0-0 to find 20-0 gives me 3010) ≈ 10^(1.4 × 0.3010) = 10^(0.4214) (in my tables I find 26-3 gives 4200, 26-4 gives 4216, mean difference 8 gives 13, 9 gives 15, so round up making the anti-log:) ≈ 2.64

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      Various methods, but you will need some sort of calculating device. The easiest is to use a pocket calculator or computer spreadsheet and enter 2^1.4 If you do not have such a device, your next best bet is to use log tables. 2^1.4 = ??? → log(2^1.4) = log(???) → 1.4 × log(2) = log(???) → base^(1.4 × log(2)) = base^(log(???)) = ??? So, using any base multiply the log of 2 by 1.4 and find the anti-log of that value. Using 4-figure logs to base 10: 2^1.4 = 10^(1.4 × log 2)) (in my tables I convert 2.000 to 20-0-0 to find 20-0 gives me 3010) ≈ 10^(1.4 × 0.3010) = 10^(0.4214) (in my tables I find 26-3 gives 4200, 26-4 gives 4216, mean difference 8 gives 13, 9 gives 15, so round up making the anti-log:) ≈ 2.64

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