[x=(4)/(5)(x+10)],[3m=5m-(8)/(5)]

For the matrix [M]=[[(3)/(5),(4)/(5)x,(3)/(5)]]. The The x is

Solve : (3)/(5)(4x-9) - (5)/(4)(3x-8) = 5-(7)/(10)(2x-1) .

Verify that x=8 is a solution of the equation (5x-4)/(8)-(x-3)/(5)=(x+6)/(5)

(2(m+4)+13)/(5)=(21-(8-3m))/(4) In the equation above, what is the value of m?

(4x-3)/5-(5x-3)/8=1

For a matrix M=[(3/5, 4/5),(x,3/5)] , If M^-1=M^T then x=

Simplify : (25\ x\ a^(-4))/(5^(-3)\ x\ 10\ x\ a^(-8)) (ii) (3^(-5)\ x\ 10^(-5)\ x\ 125)/(5^(-7)\ x\ 6^(-5))

Solve: (18 - 2m)/(5) + (4m + 3)/(7) ge (m)/(5) + (8)/(7)

Solve ((4x)/5)-(3/10)=x/5+x/4

(2m+5)/(3)=3m-10