I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.I have no idea. Just wasting your points like you do to everyone else.
The question is asking us to find the decimal equivalent of %
Percent means out of 100.
=6.77777.
6.777%= 6.777÷100
=0.068.(Rounded to nearest thousandths)
Option B is the right answer.
Answer:
c
Step-by-step explanation:
Answer:
(14502/h)inches²
Step-by-step explanation:
The Volume of a pyramid is calculated using the formula
Volume of a Pyramid = A × h/3
Where A =Area of the Base of the pyramid
h =pyramid height
We can derive the Formula for the base area of the pyramid
Therefore,
The Base area of the pyramid = V
÷ h/3 = 3× V/h
From the question we were given:
The Volume of a pyramid = 4834inches³
The height of the pyramid(h) was not given in the question hence we calculate with respect to the height.
The base area of the pyramid = 3 × V/h
= 3 × 4834inches³/h
Base Area of that pyramid = (14502/h)inches²
If you shift a function to the left 4 units, the only thing you are doing to it is moving it. You are not changing its shape or its orientation. A simple example is the parabola y = x^2. The vertex is at the origin. When you shift it 4 units to the right, the new equation is y = (x+4)^2 which shows we have moved the parabola 4 units to the left. Nothing else changes about it.