√5 - 3 ------- √5 - 2
how could you show 1/2 as a different fraction? same concept here
multiply both numerator and denominator by \[\sqrt{5} + 2\]
am i wrong?
then rationalise and u'll get the ans say if u need working
basketmath, u r on the wrong track in this question we have to rationalise the denominator
right... so you would multiply both. that's where i was going with it
if it were \[\sqrt[3]{5} - 2\] you would need to multiply by sqrt(5)^2+2 right?
in yr number above is it sqrt5 or cubert5????
cubert of 5
@marguerite final answer is -(root5 +1) or -root5 -1
to get 5 out of the cubert you would need to multiply by sqrt(5)^2
so how would i write that?
the final answer or ???
the final answer
\[-(\sqrt{5} +1)\]
thank you!
can you show your work i got: \[\sqrt{5}^2 - 3 \over 2\]
-2*
@basketmath for yr previous query we will have to multiply it by cuberoot(5^2) + 2
ok ill show the working
root5 - 3 root5 + 2 --------- x --------- root5 - 2 root5 + 2 (root5)^2 + 2root5 - 3root5 -6 ---------------------------- (root5)^2 - 2^2 5 - root5 - 6 ----------- 5 - 4 -root5 - 1 --------- 1 -(root5 +1)
Hope it is clear now.....:)
Hey marguerite, if it is clear for u, pls click the good answer button for me
Hey basketmaths, where r u???? hv u seen the working????
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