You are right about the domain.
Without context, d^3 + e^3 is equal to the equation you just showed.
A. 15+18 is the correct answer by using distribution property
Answer:
x=3, y=0, z=-1
Step-by-step explanation:
hope this helped :)
Answer:16.71 cm
Step-by-step explanation:
Given
Length of wire L=38 cm
One piece is bent in the form of square and another in the form of circle
let x be the length of circle
therefore length of square side 
A=total area of square and circle
radius of circle 
area of circle 
Area of square 

To get the minimum value of A we get




Therefore circumference of circle
