simplify. sqrt of... (175x^2y^3)/18 I don't know where to start with this except factors of 175 are 25 and 7, factors of 18 are 9 and 2
\[\sqrt{(177x ^{2}}y ^{3})/18\] I don't know how, in the equation thing, to display it all over the 18 either
oops 175...
\[\sqrt{\frac{175x^{2}y^{3}}{18}}\] \[\sqrt{\frac{25\times7x^{2}y^{3}}{9\times2}} = \frac{5xy}{3}\sqrt{\frac{7y}{2}}\]
ah okay, just pull it out still in fraction form... how did you display that? I can't figure it out...
\[\sqrt{175x ^{2}y ^{3}} = \sqrt{5^2*7*x ^{2}*y ^{2}*y} = 5*x*y \sqrt{7y} = 5xy \sqrt{7y}\]
for fraction the code you need is frac {numerator}{denominator}
\[\sqrt{18} = \sqrt{3*3*2} = 3\sqrt{2}\]
ah thanks :) and thanks Harkirat, because I've been practising those since you taught me... the fraction was scaring me... lol
so u get 5xy --- root(7y/2) 3
Joz, just practice more.... you will find them fun and easy to do i suggest that u first make factors like I do, then take out pairs (in case of square-root) and then simplify if there r common factors.....
yeah it makes it easier and it makes it make more sense :)
\[\sqrt{\frac}\] just testing the display.... \[\frac{175x ^{2}y ^{3}}{18}\]
\[\sqrt{\frac{175x ^{2}y ^{3}}{18}}\] cool
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