The length of one side of a square can be determined by square rooting the area. Suppose the area of a square picture frame is represented by 2475v^15. Determine the exact length of one side of the picture frame.
take the square root of the area
i m a bit confused by 'v' here
maybe u shud leave the answer in square root...
\[\large{\textbf{area of a square}=\textbf{side*side}}\]
i know that kush but here v is confusing me
15v7 x sqrt of 11v
so side = x v where x is the constant and v is the variable given area = 2475 v^15
i do think that the value of side is in v .. like 3v 4v etc.
\[\sqrt{2475v^{15}}\]
yes and that is equal to xv
kush?? the formula may work....
Thank you @CJVelasco I did it and got one of my answers!
\[\sqrt{2475}=49.7=50(approx.)\] \[\large{\sqrt{v^{15}}=v^7\sqrt{v}}\] hence the side = \(\large{50v^7\sqrt{v}}\)
exactly @mathslover but what if we break 2475 into part it'll become more easy
Guys, i dont need help with this one anymore.
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