Elliptical Fuel Tank Calculation
V=(a/2*b/2*ACOS(1-h/b*2)-a/2*(b/2-h)*SQRT(1-(1-h/b*2)^2))*L
V=Volume
a=major ellipse axis
b=minor ellipse Axis
h=height of liquid
L=tank lenght
or you can use calculator online on :
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You simply calculate it like a cone, but the height of the cone is the height to the top of the FILLED part, not all the way. Half-filled is not enough information . . . there can be "half filled" meaning half the height of the cone, but can also be "half filled" meaning half the volume of the cone.
If its a full blue circle, it means that it hasn't been watched yet.If its half filled, it means it has been partially watched.To get rid of it, watch the whole video.
Substitute x=0 into a y=mx+b formula (with b filled in) and solve for y
There is NO way to calculate this without knowing how deep the pool is filled!
The same amount of units cubed as there is space to be filled. Say there is a cube with all of the side lengths being x. To calculate volume, the formula is length times width times height, so x times x times x. That equals x cubed. To fill the space, you need x cubed units.
p-block elements have partially filled p-subshell. It is not completely filled.
3d
no. it's d sublevel is full and that is the reason why it is not coloured like other transition metals that have a partially filled d-sublevel
3, three, tres
Because their outermost energy level is only partially filled, some elements are highly reactive, I believe.
D sublevel
because of partially filled d orbitol
no. they are more stable when they have completely filled or half filled shells
Anion (if it has an almost-filled outer shell) or a cation (if only the outer S orbital is filled or partially filled)
some elements have unusual atomic orbitals
reactive
You simply calculate it like a cone, but the height of the cone is the height to the top of the FILLED part, not all the way. Half-filled is not enough information . . . there can be "half filled" meaning half the height of the cone, but can also be "half filled" meaning half the volume of the cone.