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Mathematics 61 Online
OpenStudy (anonymous):

Can anyone help me with these questions? (I'll put the question's image on the comment)

OpenStudy (anonymous):

OpenStudy (larseighner):

The first one is easy. Four consecutive odd numbers equal 224, so o + (o+2) + (o+4) + (o + 6) = 224 4o = 212 o = 53, but the biggest on is wanted, and it is o+6 = 59.

OpenStudy (anonymous):

Ah, yes, that's the correct answer! I thought the difference is not +2 since it's odd numbers and +4 will do too. How about the 2nd question?

OpenStudy (larseighner):

No luck so far. I keep coming up with it is impossible.

OpenStudy (anonymous):

The answer in the written sheet is 3. Don't know how to solve it though.

OpenStudy (anonymous):

*answer sheet

OpenStudy (ikram002p):

ok so u have \(2<log_x 45 <3\) take power x to all inequalities \(x^2<x^{log_x 45} <x^3\) consider that fact that \(\Huge \color{red }{b^{\log_b x}=x} \) then we would have \(x^2<45 <x^3\)

OpenStudy (ikram002p):

mmm btw three integer numbers satisfy 4,5,6

OpenStudy (ikram002p):

\(4^2<45<4^3\) \(5^2<45<5^3\) \(6^2<45<6^3\)

OpenStudy (ikram002p):

hope ur getting it

OpenStudy (larseighner):

Looks good to me.

OpenStudy (anonymous):

Ah, I get it now. Thank you so much everyone!! :D

OpenStudy (ikram002p):

np :) your wlc

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