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Mathematics 11 Online
OpenStudy (anonymous):

2^2x-1 < 3^3x-2

Directrix (directrix):

Please add grouping symbols so that 2^2x-1 < 3^3x-2 can be correctly read. For example, is i t[ 2 ^ (2x)] - 1< 3^(3x) - 2 ? Click on the blue Draw button and write it there if you like. Thanks.

OpenStudy (anonymous):

2^(2x-1) < 3^(3x-2)

OpenStudy (anonymous):

3rd question of the attachment ...I also need to solve the first question..if you can kindly solve it for me? Thanks

Directrix (directrix):

2 ^ (2x-1) = 3 ^ (3x-2) log [2 ^ (2x-1) =log [ 3 ^ (3x-2)] (2x-1) log 2 = (3x-2) log 3 and ....

Directrix (directrix):

(2x-1) log 2 = (3x-2) log 3 .301 ( 2x-1) = .478 (3x-2) x = .787 approx

OpenStudy (anonymous):

so we have to solve by using log value..is there any other way?..and thanks :)

Directrix (directrix):

I don't think so but what is the name of the unit from which this problem came.

OpenStudy (anonymous):

hummmm...can you please try first problem (check the attachment)... :)

OpenStudy (anonymous):

I need to see the solution...this is just a sample question for an entrance exam..so it is necessary to have the solution for my practice.. Okai I will wait..and thank you so much :)

OpenStudy (bahrom7893):

take ln on both sides for C

Directrix (directrix):

Something is not going correctly with this absolute value problem. I'll need a little more time. The suggestion made above about using "ln" is a suggestion to use natural logs (base e logs) and doesn't answer your question about doing the problem without logarithms.

Directrix (directrix):

I posted the two problems to see if any other ideas pop up. Meanwhile, I'm back on the absolute value problem. :)

Directrix (directrix):

Watch the "progress" here: http://openstudy.com/study#/updates/4f372b2ce4b0fc0c1a0d3ae8

OpenStudy (anonymous):

it 4:00am here..and im going to sleep now..i'll check later ..and thanks for your efforts :)

Directrix (directrix):

Okay. We will continue working, and I will post the solution or a link to the solution here for you to see. It's just after 10 pm for me so I have some working time left.

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