problem hint formula 1. find the area of the rectangle formula for finding the area … ·...
Post on 02-Aug-2020
5 Views
Preview:
TRANSCRIPT
1. Sec 4.6 – Circles & Volume Circumference, Perimeter, Arc Length Name:
Problem Hint Formula 1. Find the area of the rectangle and write down the formula for finding the area of a rectangle.
2. Find the area of the right triangle and write down the formula for finding the area of a right triangle.
3. Find the area of the acute triangle and write down the formula for finding the area of an acute triangle.
4. Find the area of the parallelogram and write down the formula for finding the area of an acute triangle.
M.Winking Unit4‐6page109
Problem Hint Formula 5. Find the area of the
trapezoid and write down the formula for finding the area of a rectangle.
6. Find the area of the circle below.
1. Findtheareaandperimeterofeachofthefollowingshapes.
3 cm
Make a Copy 4
8
6
Rotate Copy
Creates a Parallelogram exactly twice the size of the trapezoid
6
Area:
Perimete
Area:
Perimete
Area:
Perimete
Area:
Perimete
Area:
Perimete
Area:
Perimete
9 in
6 in
7 in 1 in
4 cm
11.5 cm
8 cm
2. Solvethefollowingareaproblems.
3. Findthefollowingsectorareas(shadedregions)usingfractionalparts.
Area:
Area:
x =
Find an expression that would represent the area of the triangle.
Determine the area of the rhombus shown.
Find the length of the radius given the area of the circle is 531 cm2.
Sector
Area
:
Sector
Area
:
Sector
Area
:
M.Winking Unit4‐6page111
4. Findtheareaofeachoftheshadedregions.
5. Solvethefollowingproblems.
Area:
Area:
x =
Sector
Area
: Sector
Area
:
Sector
Area
:
Find the central angle of a sector that has an area of 71 cm2 and a radius of 7 cm.
Find the radius of a sector that has an area of 92 cm2 and a central angle of 130˚.
Find the area of the shaded region, given that AC is tangent to the circle at point B and ∡ °
M.Winking Unit4‐6page112
6. Findtheareaofthefollowingcompoundfigures(assumeallcurvedshapesaresemicircles).
7. Findtheareaofthefollowingshadedregions
Area:
Area:
Area:
Area:
x =
M.Winking Unit4‐6page113
top related