Term 3 Flashcards
1cm^3=x mL
1m^3=y mL
x= 1 y= 1 000 000
what is the difference between capacity and volume?
volume: amount of space a solid occupies
capacity: amount an object can contain
volume formula for a cube?
V=s^3
s= side length
volume formula for a rectangle?
V=
l=length
b=breadth
h= height
volume formula for a cylinder?
V=(Pi)r^2
r= radius
volume formula for a cone?
V=1/3(Pi)r^2h
h= perpendicular height
volume formula for a pyramid?
v=1/3Ah
a=base area
h=perpendicular height
volume formula for a sphere?
V=4/3(Pi)r^3
volume formula for an prism?
V=Ah
A is cross sectional area
area formula for a square?
A=s^2
area formula for a rectangle?
A=lb
area formula for a triangle?
a=1/2bh
area formula for a circle?
A=(Pi)r^2
area formula for a parallelogram?
A=bh
area formula for a trapezium?
a=1/2h(a+b)
area formula for a rhombus?
A=1/2xy
where x and y are the diagonals
How do you find the area of a sector?
A=Q/360*(Pi)r^2
how do you find the area of an annulus?
A=(Pi)(R^2-r^2)
what is the formula for surface area of a cube?
SA=6s^2
surface area volume for rectangular prism?
SA=2lb+2lh+2bh
surface area formula of a cylinder?
SA=2(Pi)rh+2(Pi)r^2
surface area formula of a cone?
SA=(Pi)rl+(Pi)r^2
surface area formula or a sphere?
SA=4(Pi)r^2
Of the lathing sides of two similar figures are in the ratio m:n then?
the ratio of their surface areas is m^2:n^2
the ratio of their volumes is in the ratio m^3:n^3
what are the four tests for congruent triangles?
SSS
SAS
AAS
RHS
what sets similar figures apart from congruent figures?
similar figures are in the same shape but not necessarily the same size.
if two figures are similar the:
the matching sides are in the same ratio and matching angles are equal