True or False? Because the length of a rectangle is an irrational number, the perimeter and area would always be irrational. Please explain and use examples, Thank you.
for a circle or rectangle or triangle ??
Rectangle, sorry.
P = 2L + 2W A = W x H
Can you please give examples too?
I will answer for rectangle first case for area : you want to prove that if \[n \neq \frac{ a }{ b } \rightarrow n^2\neq \frac{ A }{B }\] using the contrapositive assume \[n^2=\frac{ A }{ B } \rightarrow n=\frac{ a }{ b }\] when \[n^2=\frac{ A }{ b } \] then there exist a ,b such that \[n^2=\frac{ a^2 }{ b^2 }\] thats mean \[n=\frac{ a }{ b }\] which means that is a true statment
Oh, can you give an example?
noting that n is length of a rectangle
Nevermind that.
Can you help me solve a different question?
ok but did you got the ansewr or there is any thing you want me to explain ?
No, that's okay.
Can you help me solve this question?
just type you question and I will see
Anna is the coorect answer I will explain it to you
Oh, okay.
So you have to put the x into the exponent?
I put a circle on the wrong step
Are those the ONLY wrong steps?
Thank you so much.
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