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Solve S = 4v2 for v ?
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did u mean this ? \[\huge{s=4v^2}\]
if u meant this then v can be calculated by rooting both sides i meant this : \[\large{\sqrt{s}=\sqrt{4v^2}}\]
can u solve this now @alexawb
thank you, although not really sure how to find \[\sqrt{4v ^{2}}\] ?
or should i give u more hint ?
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yes please :/
\[\sqrt{ab}=\sqrt{a}*\sqrt{b}\]
\[\huge{\sqrt{a}*\sqrt{b}}\] can u do this now ?
therefore \[\huge{\sqrt{4v^2}=\sqrt{4}*\sqrt{v^2}}\] \[\huge{\sqrt{4v^2}=2v}\]
ohhhh. awesome, thank you so much
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i see now :)
my pleasure ... great to hear that u got this question
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