Well if each side is 6cm each then u Have to multiply 6x how many sides to the cube there are. So if there are 6 sides to a cube and you have 6cm each side then you have to multiply 6cm X 6 witch = 36 then multiply 36X6=216. So the final answer is 216.
Hope this helps!
Answer:
4x+8=-24 and
4x=-32
Step-by-step explanation:
2/3(6x+12)=-24
or,12x+24=-72
or,x=-72-24/12
•°•x=-8
4x+8=-24
or,x=-24-8/4
•°•x=-8
4x=-32
or,x=-32/4
•°•x=-8
Answer: (n + 5)(n - 5)
Explanation: In this problem, we have a binomial that's the difference of two squares because n² and 25 are both perfect squares and we are subtracting or taking the difference of these two squares.
Since the difference of two squares factors as the product of two binomials, we can setup our parenthses and in the first position, we use the factors of n² that are the same which are n · n.
In the second position, we use +5 and -5 as our factors of -25.
So our answer is (n + 5)(n - 5).
Answer:
The quadrilateral is a trapezium as two of its opposite sides are perpendicular to one side. Rectangle is also a type of trapezium and so is a square
Hope this helps!
Answer:
|x - 34| = 2
Step-by-step explanation:
In order to find an absolute value equation that has the given solutions, let x represent the lenght for the given problem
So, the solutions are: x=32 and x=36
You have to calculate the midpoint of x=32 and x=36 because the absolute value from any of the given solutions to the midpoint is the same (the distance is the same)
The midpoint is:

The distance from x=36 and the midpoint 34 can be calculated as:
36-34=2, which is the same distance from x=32 to the midpoint
So, x differ from the midpoint by 2 units
In conclussion, the absolute value of the difference between x and the midpoint equals 2:
|x - 34| = 2
Therefore, you have to solve the equation and prove that x=32 and x=36 are the solutions
Solving the equation:
By definition of absolute value, the expression between the absolute value is set to ± the number on the other side of the equality
x-34=2 (I) and x-34= -2 (II)
The solution of (I) is:
x=2+34
Therefore x=36
The solution of (II) is:
x=-2+34
Therefore x=32