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5^(Log[5,2]+3)+5^(Log[5,2]+3)=500 x=Log[5,2]+3 Input5^(log(5, 2) + 3) + 5^(log(5, 2) + 3) = 500ResultTrueReduced logarithmic formTrue It’s in my head.
You are a professor of maths.
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5^x=250x log5=log(125×2)x=(log5^3+log2)/log5x=3+log5(2)
Great 👍. Thanks for the comment Are you a maths teacher 🥰?
Solve for x, the unknown: OK !1. 5^x + 5^x = 500 ( Hummm! )2. 2•5^x. = 500 ( Combining )3. 5^x. = 250 ( Dividing )4. log ( 5^x ) = log ( 250 ) ( Take log )5. x • log ( 5 ) = log ( 250 )6. x = log ( 250 ) / log ( 5 ) ( Answer )
Good. Thanks for the comment 👍 Where are you watching from 😘?
@Alamaths Southeastern Texas, USA. Near the Gulf Coast. Please, keep put up problems.
5^(Log[5,2]+3)+5^(Log[5,2]+3)=500 x=Log[5,2]+3 Input
5^(log(5, 2) + 3) + 5^(log(5, 2) + 3) = 500
Result
True
Reduced logarithmic form
True It’s in my head.
You are a professor of maths.
Hello My Dear Family😍😍😍
I hope you all are well 🤗🤗🤗
If you like this video about
How to solve this math problem
Please like and subscribe to my channel as it helps me a lot，🙏🙏🙏🙏
❤❤🎉🎉
5^x=250
x log5=log(125×2)
x=(log5^3+log2)/log5
x=3+log5(2)
Great 👍. Thanks for the comment
Are you a maths teacher 🥰?
Solve for x, the unknown: OK !
1. 5^x + 5^x = 500 ( Hummm! )
2. 2•5^x. = 500 ( Combining )
3. 5^x. = 250 ( Dividing )
4. log ( 5^x ) = log ( 250 ) ( Take log )
5. x • log ( 5 ) = log ( 250 )
6. x = log ( 250 ) / log ( 5 ) ( Answer )
Good. Thanks for the comment 👍
Where are you watching from 😘?
@Alamaths Southeastern Texas, USA. Near the Gulf Coast.
Please, keep put up problems.