#I need help
26 messages · Page 1 of 1 (latest)
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Use (a-b)(a+b)=a²-b² a first time to get rid of a square root, and a second time to get rid of the other.
yes
i’ll try that ty
Depending on which you choose you may use it only once, the computations might become easier.
try pairing the 3 numbers like (root3) + (root2 +1) then take root 3 as 'a' and root2 +1 as 'b' . then multiply both numerator and denominator with (root3) - (root 2 +1) . then apply what the mimshell person said .
i solved it like this
idk
what did u do? why did the roots become squares?
also how can 1 divided by something bigger than 1 be equal to 14😭
what the- THAT IS WRONG ON SO MANY LEVELS, MATE. EXPONENTS DONT WORK LIKE THAT!
Interesting, I did not think of pairing $\sqrt2$ and $\sqrt3$. Actually isolating $\sqrt3$ in this particular case makes the computations easier as $(1+\sqrt2)^2-(\sqrt3)^2=1-2\sqrt2+2-3=2\sqrt2$.
mimshell
@rigid saddle
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3^1/2 = sqroot3
Sqroot 3 is not equal to 3 squared
I know
the answer is the reciprocal of 3^(1/2)*2^(1/2)+1, if you can simplify it, take the sqrt values of the simplified fraction, you can solve this and find the reciprocal (i hope this isnt like "giving away the answer")
write the 1 in denominator as 3-2 and then apply a²-b²=(a-b)(a+b) then keep rationalising the denominator