Uncategorized question #1 Given that the decimal part of \[5+\sqrt{11}\] is A and the decimal part of \[5-\sqrt{11}\] is B. Let C=A+B, find the value of C.
Decimal part is the fraction part right?
1??
Fraction?! seems not... The answer I've written is 1.. I forgot how did I get the answer :|
Then what is the decimal part?
The square root...
I don't understand. What is the decimal part of 434.4545343434 ? 0.4545343434 isn't?
\[5+\sqrt{11} = 8.31662479....\] decimal part = 0.31662479....
Yes that's the fractional part of the number.
less than 1.
Okay... I don't know it can be expressed in a fraction :|
But how to solve it? Note: no calculator!
No it can't be, actually programming knowledge terminology affected my answer.
Do you mean.... it is not solvable? Or...?
I think I can 'solve' it now... thanks.......
It is, C is also a decimal number right?
C is 1....
I am getting 1.28571 :/
9/7 actually
._. \[5-\sqrt{11} = 1.68337521.....\] B= 0.68337521....
The solution is actually... quite simple :|
:|
Should I post it?
Yes mam, please :|
\[5+\sqrt{11}=5+3+A\]\[5−\sqrt{11}=1+B\]Add them.. \[10=(5+3+A)+(1+B)\]\[A+B=1\] This should be better :|
Ah ... nice solution!! I had the intuition ... but couldn't think it would be so simple!!
How \( 5−\sqrt{11}=1+B\) ? :|
Got it :|
sqrt 11 = 3.xxxxxx 5-3.xxxxx = 1.yyyyy
I am suck a fool :|
If fool = good, then you are :)
NO, this was so easy :( I was thinking it too hard and in the lines of complicated things :|
*such Good solution Calli~
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