simp. in Rad. form. Sqrt 28
\[2 \sqrt7\]
i thought it was 4\[\sqrt{7}\]
so its 2sqrt7?
thx
No, there will be a \[2 \sqrt7\]
PLease hit good answer.
we can rewrite it as...sqrt(28)=sqrt(2*2*7)=(sqrt(2)^2*sqrt7)=2sqrt7
Correct.
as we know that square root of a square will cancel out each other with result 1.
ok thx tht explains a lot. thx to the both of you.
wouldnt sqrt384 be 2sqrt7?
just seeing if i have the hang of this
Here, we can write the given expression as... sqrt(384)=sqrt(2*2*2*2*2*2*2*3)=sqrt(2^2*2^2*2^2*2*3)=2*2*2*sqrt(6)=8sqrt(6) so..a big no for your answer
OK i see where i went wrong... i wrote 14 not 12. thx
how would you do 6*sqrt72
plz?
here we can rewrite our equation as.. 6sqrt72=6*sqrt(2*2*2*3*3)=6*sqrt(2^2*3^2*2)=6*2*3sqrt(2) 36sqrt2...
howd you do tht. Explain.
here i just expend the sqrt term first...sqrt72 i started doing division by taking the least number 2 till it is not divisble more...and then 3 and then 4 and so on... i got sqrt72=6sqrt2 now, i simpli multiplied it to 6 so..6*6sqrt2=36sqrt2
sqrt72=sqrt(2*2*2*3*3)=sqrt(2^2*3^2*2)=2*3sqrt(2)=6sqrt2
72/2=36 36/2=18 18/2=9 9/3=3 3/3=1 so...count the number of 2's and 3's needed to divide the number 72 here...and multiply then together to get the factor of the number 72
see i dontget that i understand how to break it down but not how to get the # to multiply it by would it be 2*2*2*3*3?
yes...exactly..!:)
you got it.......great!
so tht would be 72? thn what would you do ?
?????
as we know that the square root of square of any number cancel out each other....like...sqrt(2^2) as we know that we can rewrite the sqrt function as..sqrt(2^2)=(2^2)^(1/2) so, it will become...(2)^(2*1/2).. here 2 in power cancel out each other ...we have left only 2 here...so...we need to sort out all the term from the square root here in the same way..we will get...sqrt72=sqrt(2*2*2*3*3)=sqrt(2^2*3^2*2)=(sqrt(2^2)*sqrt(3^2)*sqrt(2)=2*3sqrt2=6sqrt2 HOPE THIS WILL HELP YOU
(sqrt2)^2=sqrt(2^2)=2..let me know if you need more help on that?
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