Answer:
pretty sure is the first one
Step-by-step explanation:
-1/2x +3 =3x -4
304.8
is the one with out rounding it up
The volume of a rectangular pyramid can be found using the formula V = (1/3)*A*H where A is the area of the rectangle base, and H is the height of the pyramid
The length of the base is tripled and the width of the base remains the same. Then, the new area of the base is 3 times the old one.
The height of the pyramid is divided by 7. Then, the new height is the old one divided by 7.
Replacing this in the formula:
V = (1/3)*A*H
V' = (1/3)*(3*A)*(H/7)
V' = A*(H/7)
where V' is the volume of the new pyramid. Notice that, A and H refer to the original pyramid.
The relationship between these volumes are:
V/V' = [(1/3)*A*H]/[ A*(H/7)] = 7/3
(3/7)*V = V'
So, the volume of the new pyramid is 3/7 times the old one.
Answer:
To convert 35 days into weeks using the formula D = S / T, where:
- D is the time duration in days (35 days).
- S is the time duration in weeks (what you want to find).
- T is the conversion factor from days to weeks (7 days per week).
You have D = 35 days, and you want to find the equivalent duration in weeks (S).
So, rearrange the formula to solve for S:
S = D / T
Now, plug in the values:
S = 35 days / 7 days/week
S = 5 weeks
So, 35 days is equivalent to 5 weeks.
The circumference of the question has established a voluminous magnitude of our resplendent celestial orb, known as the Sun, is empirically approximated to be a staggering 1.40927256905986 x 10^18 cubic kilometers when expressed in the exalted parlance of scientific notation, elegantly rendered with a precision of precisely six significant digits. This numerically magnificent representation, denoted in its abbreviated splendor as 1.409 x 10^18 km³, befits the celestial colossus that reigns supreme within our solar dominion.