(3)/(5)m^(2)n(m+5n)

Simplify: (2)/(3)m-(4)/(5)n+(3)/(5)p+(-(3)/(4)m-(5)/(2)n+(2)/(3)p)+((5)/(2)m+(3)/(4)p-(5)/(6)n)

If (7m+2n)/(7m-2n)=5/(3) use properties of proportion to find (i) m:n (ii) (m^(2)+n^(2))/(m^(2)-n^(2))

Simplify: (2.5p-1.5q)^(2)-(1.5p-2.5q)^(2)(m^(2)-n^(2)m)^(2)+2m^(3)n^(2)

Divide 25m^(4)n^(3)o^(2)by5m^(2)n^(2)o^(2)

(m+2)/(n+3)=(3)/(5) and (m+7)/(n+11)=(2)/(3) then solve m=?

If the direction ratios l, m ,n of the lines satisfy l-5m+3n=0, 7l^(2)+5m^(2)-3n^(2)=0 then the angle between the lines is

Find the product: (3m-(4n)/(5))(3m-(4n)/(5))