Write a mathmatical proof showing the algebraic equivalency of the following equation: (2x)(3y)(4z) = 24xyz

We have to evaluate

→ (2x)×(3y)×(4z)

Using Commutativity property of numbers,which states a b=ba

  → (x×2×3×y)×(4z)

 →x×(6y)×(4z)

 →x ×(y×6×4×z)Again used Commutative property

 →x × (y×24×z)

Using associativity property of numbers,which states

  ---a×(b×c)=(a×b)×c=(a×c)×b

→x ×(24 yz)(1)

Using commutative Property between x and 24 ,that is

(x)×(24)=24 x

Expression 1, can be written as

→24 xyz

Hence Proved

easy its decreasing

step-by-step explanation:

because its top point is at the to of the graph on the left side (atleast from the veiw i see it) now if that top point wast in the lower part of the graph it would be increasing hope this have a nice day