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Factoring and product formulas
Quadratic equations
Progressions
Trigonometry
Probability theory
Statistics
Circle
Triangles
Quadrangles, polygons
Shape Areas
Solid figures
Equations of geometric shapes
Various
Combinatorics
Vectors
Logarithms
Factoring and product formulas
Quadratic equations
Progressions
Trigonometry
Probability theory
Statistics
Circle
Triangles
Quadrangles, polygons
Shape Areas
Solid figures
Equations of geometric shapes
Various
Combinatorics
Vectors
Logarithms
Math formulas
Solid figures
Volume of a spherical segment
Volume of a spherical segment
$$V = \frac{1}{6}\cdot \pi\cdot h^{3}+\frac{1}{2}\cdot \pi\cdot (r1^{2}+r2^{2})\cdot h$$
V - volume
h - height of a spherical segment
r1, r2 - radii of bases of a spherical segment
Find
V
V
π
h
r1
r2
It is known that:
V
π
h
r1
r2
=
x
Calculate '
V
'
1
a
A
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+
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cos
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ctg
log
arc sin
arc cos
arc tg
arc ctg
ln
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∫
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