Answer:
[tex]{\huge{\underline{\underline{\text{\color {plum}{❥Answer❥}}}}}} {\huge{\text{\color{plum}{:-}}}}[/tex]
Explanation:
To calculate (403.9)^3 ÷76.62 using logarithms, you would typically follow these steps:
1. Find the logarithm (usually base10) of each number.
2. Use the properties of logarithms to simplify the expression.
3. Use the antilogarithm to find the final result.
However, as an AI model, I don't have access to a physical logarithm table. But I can calculate it directly:
(403.9)^3 ÷76.62 =65880759.573Please note that the result may vary slightly due to rounding errors.
{}3(_+#)6639)__/!".'!"-$63+_87_&#($6$(_-_37548-3(49575(4)4794+4(4(484+4)4()_+4(5(47$+397$)$9$+$+$8$-(38$+$937)8&)_)594)&85(+4)-73(-((&+5(--)-)769-)9-)6((579595(69685)696(68(668:)-8)96)696)-8-)-8&)-8-)686)-8-)&8)--9)7//6927272}>))>>>>9459/-+945956494 -%+6943*9*%*6+8/=*0*0=000.,.=8-8*44*0*=78-"
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Answers & Comments
Verified answer
Answer:
[tex]{\huge{\underline{\underline{\text{\color {plum}{❥Answer❥}}}}}} {\huge{\text{\color{plum}{:-}}}}[/tex]
Explanation:
To calculate (403.9)^3 ÷76.62 using logarithms, you would typically follow these steps:
1. Find the logarithm (usually base10) of each number.
2. Use the properties of logarithms to simplify the expression.
3. Use the antilogarithm to find the final result.
However, as an AI model, I don't have access to a physical logarithm table. But I can calculate it directly:
(403.9)^3 ÷76.62 =65880759.573Please note that the result may vary slightly due to rounding errors.
Answer:
{}3(_+#)6639)__/!".'!"-$63+_87_&#($6$(_-_37548-3(49575(4)4794+4(4(484+4)4()_+4(5(47$+397$)$9$+$+$8$-(38$+$937)8&)_)594)&85(+4)-73(-((&+5(--)-)769-)9-)6((579595(69685)696(68(668:)-8)96)696)-8-)-8&)-8-)686)-8-)&8)--9)7//6927272}>))>>>>9459/-+945956494 -%+6943*9*%*6+8/=*0*0=000.,.=8-8*44*0*=78-"