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Formula for Surface Area and Volume
Surface Area and Volume Formula:The surface area of a solid geometric figure is the sum of the area of all surfaces of a figure. Volume of the figure gives the quantity of space occupied.
Surface area and volume formula of the geometric figure are given below
Sl.No  Figure  Formula for surface area  Formula for volume 
1  Rectangular Prism 
SA = 2ab+2bc+2ca sq. units where a, b,c are the sides of the cube. 
V = abc cubic units 
2  Cylinder 
SA = 2πrh sq. units TSA = 2πr(h+r) sq. units r =radius of the cylinder h – height of the cylinder 
V = πr^{2}h cubic units 
3  Cube 
SA = 6a^{2} sq. units a = sides of the cube 
V = a^{3} cubic units 
4  Sphere 
SA = 4πr^{2} sq. units r = radius of the sphere 
V = $\frac{4}{3}$ πr^{3} cubic units 
5  Ellipsoid 
SA = $4\pi \left [ \frac{a^pb^p+a^pc^p+b^pc^p}{3} \right ]^{\frac{1}{p}}$ p = 1.6075 a, b, c are semi axis of ellipsoid 
V = $\frac{4}{3}$ π r_{1},r_{2},r_{3} cubic units 
6  Cone 
CSA = πrl sq. units  V = $\frac{1}{3}$ πr^{2}h cubic units 
7  Pyramid 
SA = a + $\frac{1}{2}$ *p*l p = perimeter of pyramid l = slant height a= area of the base of the pyramid 
V = $\frac{1}{3}$ *a*h cubic units 
8  Torus 
SA = π^{2} * (R^{2}  r^{2}) R: Outer Radius r: Inner Radius 
V = $\frac{1}{4}$ π^{3} (r_{1 }+ r_{2}) (r_{1 } r_{2})^{2} cubic units 
9  Hemisphere 
CSA = 2πr^{2} TSA = 3πr^{2} r = radius 
V = $\frac{2}{3}$ πr^{3} cubic units 
10  Triangle 
SA = $\sqrt{s(sa)(sb)(sc)}$ where s is the perimeter of the triangle a, b, c are the sides of the triangle 

11  Rectangle 
A = l*w L = length w = width 

12  Triangle 
A = $\frac{1}{2}$ bh b = base h = height 

13  Trapezoid 
A = $\frac{1}{2}$ h (b_{1}+b_{2})  
14  Parallelogram 
A = bh  
15  Circle 
A = πr^{2} r = radius 
Best Results From Yahoo Answers Youtube
From Yahoo Answers
Question:
Answers:For a rectangular prism volume the formula is L x W x H, and the surface area is 2( LW + LH + WH). For prisms the volume formula is Area of the base times the height. The surface area is 2 X Area of base + # of sides X Width X Height. For pyramids the volume is 1/3 Base times height. Surface area is area of base + # of sides X 1/2 Width times slant height. A cube's volume is L^3, and its area is 6 times (L^2) A sphere is 4/3 pi r^3 for volume and 4/3 pi r^2 for surface I suggest you check these in a good geometry book, and find the rest.
Answers:For a rectangular prism volume the formula is L x W x H, and the surface area is 2( LW + LH + WH). For prisms the volume formula is Area of the base times the height. The surface area is 2 X Area of base + # of sides X Width X Height. For pyramids the volume is 1/3 Base times height. Surface area is area of base + # of sides X 1/2 Width times slant height. A cube's volume is L^3, and its area is 6 times (L^2) A sphere is 4/3 pi r^3 for volume and 4/3 pi r^2 for surface I suggest you check these in a good geometry book, and find the rest.
Question:Forgot to bring my algebra II book home with me!
Answers:V = (4/3)*pi*r^3 A = 4*pi*r^2 You could have found these easily by using google.
Answers:V = (4/3)*pi*r^3 A = 4*pi*r^2 You could have found these easily by using google.
Question:basically i need all the formulae of finding the surface areas and volumes of diff 3d shapes...eg. cuboid,pyramid,cylinder,sphere,diff prisms,cube,cone etc
Answers:Here you go. http://www.lmgtfy.com/?q=formula+volume+solids
Answers:Here you go. http://www.lmgtfy.com/?q=formula+volume+solids
Question:d=diameter
c= curcumfrence
r= radius
b= base
h= height
l= length
w= width
I need the formulas for a rectangular prism, a triangular prism, a cylendar, a sphere, and a cone. I left my math notes at school so help would be greatly apprecieated. Its for a test review, and I cant remember the formulas, so if you have a way of remembering them, that'd be great too. Nothing nessicary though. Thanks so much to whoever can help me
Answers:this is a good website http://www.math.com/tables/geometry/volumes.htm
Answers:this is a good website http://www.math.com/tables/geometry/volumes.htm
From Youtube
Three dimensional surface areas and volumes  G2 and g4 :Use common formulas to calculate the surface areas and volumes of different shapes.
Relation of Radius, Surface Area, and Volume of a Sphere :demonstrations.wolfram.com The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily. Imagine that you are blowing up a spherical balloon at the rate of 1 cm^3 / s. How do the radius and surface area of the balloon change with its volume? We can find the answer using the formulas for the surface area and volume for a sphere in terms of i... Contributed by: Joe Bolte