Title: Area 51
1(No Transcript)
2Area 51
3Talking in Circles
4Tri-Saving Time
5Could it be? More Circles
6Cook's Choice!
7It Figures...
8Area 51
Talking in Circles
Tri-Saving Time
It Figures...
Cook's Choice!
Could it be? More Circles!
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91-100
1 - 100
This is the area formula of a trapezoid.
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101-100A
1 - 100
1/2 the product of the sum of the two bases.
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111-200
This is the formula that is used to compute the
area of a rhombus.
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121-200A
1 - 100
1/2 the product of the two diagonals.
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131-300
The formula 1/2 san finds the area of this.
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141-300A
1 - 100
A Regular Polygon
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151-400
The formula for the area of a kite is this.
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161-400A
1 - 100
1/2 the product of the two diagonals.
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171-500
This is the area formula of a sector.
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181-500A
1 - 100
x/360 pi r2
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192-100
1 - 100
This is the area formula of a circle.
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202-100A
1 - 100
pi r2
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212-200
The product of pi and the diameter finds this.
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222-200A
1 - 100
Circumference
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232-300
A segment whose endpoints are on a circle is
called this.
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242-300A
1 - 100
Chord
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252-400
The set of all points in a plane that are
equally distant to a point in the place is
called this.
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262-400A
1 - 100
Circle!
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272-500
The formula x/360 pi r2 finds the area for
this.
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282-500A
1 - 100
Sector!
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293-100
1 - 100
To determine whether a triangle is right or not,
you should use this.
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303-100A
1 - 100
Pythagorean Theorem
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313-200
In an isosceles right triangle, if a leg is 5
the hypotenuse is this.
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323-200A
1 - 100
5 radical 2
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333-300
In a 30-60-90 right triangle, find the longest
leg when the hypotenuse is 10.
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343-300A
1 - 100
5 radical 3
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353-400
If a right triangle has legs of length 8 and 15
respectively, then the hypotenuse is this.
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363-400A
1 - 100
17
400
373-500
If a right triangle has a hypotenuse of 100
inches and a leg of 60 inches, the other leg
has this length.
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383-500A
1 - 100
80
500
394-100
1 - 100
The ratio of circumference to the diameter is
known as this.
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404-100A
1 - 100
Pi
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414-200
If a central angle has a measure of 100
degrees, then the measure of the arc is this.
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424-200A
1 - 100
100
200
434-300
Find the arc length of minor arc XY.
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444-300A
1 - 100
4 pi
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454-400
Find the area of the circle below.
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464-400A
1 - 100
64 pi
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474-500
Give a possible unit of measure for arc length.
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484-500A
1 - 100
Answers will vary. ex. inches
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495-100
1 - 100
The formula (n-2)180 will find this.
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505-100A
1 - 100
The sum of the interior angles of a polygon.
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515-200
Given a piece of string, what planar figure
would one make to produce the most area.
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525-200A
1 - 100
A circle!
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535-300
As the number of sides of a regular polygon
increase, the polygon begins to resemble this.
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545-300A
1 - 100
A circle!
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555-400
The edge of a cube is 3, the total surface
area is this.
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565-400A
1 - 100
54
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575-500
The sum of the exterior angles of a polygon is
this.
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585-500A
1 - 100
360
500
596-100
1 - 100
Find h.
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606-100A
1 - 100
32
100
616-200
Find the area of the regular hexagon.
10 inches
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626-200A
1 - 100
150 radical 3
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636-300
Find the area of the trapezoid.
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646-300A
1 - 100
32 radical 3
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656-400
Find x and y. Keep answer in simplest radical
form.
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666-400A
1 - 100
x 17 radical 2 y 17 17 radical 3
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676-500
Find the area of the parallelogram.
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686-500A
1 - 100
1188
500
69Final Jeopardy
Category
70This famous mathematician is known as the father
of geometry because of his organizational
contributions!
71Contestants Please put down your writing tools
and wait for further instructions.
72Euclid!
73That's all for today. Good luck on your test!
74Daily Double Round 1
Daily Double!!
75Daily Double Round 1
Daily Double!!
76Spin the Wheel of Misfortune!!!!
77Spin the Wheel of Misfortune!!!!
78Spin the Wheel of Misfortune!!!!