Geometry EOC

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Last updated 10:20 PM on 5/15/25
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55 Terms

1
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What is the outcome of dilating a coordinate by a scale factor greater than 1?

An enlargement is produced.

2
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What happens to ordered pairs when translated ' S units to the left and 4 units up'?

The mapping is (x,y) → (x - S,y + 4).

3
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What is the result of rotating the ordered pairs (x, y) 90°?

The ordered pairs change to (-y, x).

4
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How are the ordered pairs affected when reflecting over the x-axis?

They change from (x, y) to (x, -y).

5
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What conditions must be met for three sides to form a triangle?

The sum of the two smallest sides must be greater than the third side.

6
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What defines a right triangle?

A triangle with one 90° angle and two acute angles.

7
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In an isosceles triangle, what is true about the base angles?

The base angles are equal.

8
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How do you identify the largest angle in a triangle?

It is across from the longest side.

9
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What is a defining property of equilateral triangles?

All sides and angles are congruent.

10
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What happens when ordered pairs are rotated 360°?

The ordered pairs stay the same.

11
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Describe a property of squares in relation to their angles and sides.

All angles are 90° and all sides are equal.

12
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How do the ordered pairs change when reflecting over the line y = x?

They change from (x, y) to (y, x).

13
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What is the median of a trapezoid?

The median is ½ the sum of the lengths of the bases.

14
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What characterizes a triangle as acute?

All angles are less than 90°.

15
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What is the relationship between the angles in an equiangular triangle?

All angles are congruent, and each measures 60°.

16
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What is the requirement for a scale factor when a figure is congruent to its pre-image?

The scale factor must equal 1.

17
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What changes occur when rotating (x, y) 180°?

The ordered pairs change to (-x, -y).

18
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In the context of triangle inequalities, what does the Pythagorean Theorem determine?

It determines if three sides can form a right triangle.

19
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What must the longest side of a right triangle be in relation to the other sides when using the Pythagorean Theorem?

It must be substituted in for c.

20
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What is true about the diagonals of rectangles?

They are equal and bisect each other.

21
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How do you find the length of the third side of a triangle given two sides?

The length must be between the difference and the sum of the two given sides.

22
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What shape has opposite sides equal and consecutive angles supplementary?

A parallelogram.

23
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What is the characteristic of a rhombus regarding its diagonals?

The diagonals bisect each other at right angles.

24
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What is a defining property of trapezoids?

At least one pair of opposite sides is parallel.

25
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In transformations, what effect does a scale factor between 0 and 1 have?

It produces a reduction.

26
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What is the outcome of dilating a coordinate by a scale factor greater than 1?

An enlargement is produced.

27
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What happens to ordered pairs when translated ' S units to the left and 4 units up'?

The mapping is (x,y) → (x - S,y + 4).

28
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What is the result of rotating the ordered pairs (x, y) 90°?

The ordered pairs change to (-y, x).

29
New cards

How are the ordered pairs affected when reflecting over the x-axis?

They change from (x, y) to (x, -y).

30
New cards

What conditions must be met for three sides to form a triangle?

The sum of the two smallest sides must be greater than the third side.

31
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What defines a right triangle?

A triangle with one 90° angle and two acute angles.

32
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In an isosceles triangle, what is true about the base angles?

The base angles are equal.

33
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How do you identify the largest angle in a triangle?

It is across from the longest side.

34
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What is a defining property of equilateral triangles?

All sides and angles are congruent.

35
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What happens when ordered pairs are rotated 360°?

The ordered pairs stay the same.

36
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Describe a property of squares in relation to their angles and sides.

All angles are 90° and all sides are equal.

37
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How do the ordered pairs change when reflecting over the line y = x?

They change from (x, y) to (y, x).

38
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What is the median of a trapezoid?

The median is ½ the sum of the lengths of the bases.

39
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What characterizes a triangle as acute?

All angles are less than 90°.

40
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What is the relationship between the angles in an equiangular triangle?

All angles are congruent, and each measures 60°.

41
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What is the requirement for a scale factor when a figure is congruent to its pre-image?

The scale factor must equal 1.

42
New cards

What changes occur when rotating (x, y) 180°?

The ordered pairs change to (-x, -y).

43
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In the context of triangle inequalities, what does the Pythagorean Theorem determine?

It determines if three sides can form a right triangle.

44
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What must the longest side of a right triangle be in relation to the other sides when using the Pythagorean Theorem?

It must be substituted in for c.

45
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What is true about the diagonals of rectangles?

They are equal and bisect each other.

46
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How do you find the length of the third side of a triangle given two sides?

The length must be between the difference and the sum of the two given sides.

47
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What shape has opposite sides equal and consecutive angles supplementary?

A parallelogram.

48
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What is the characteristic of a rhombus regarding its diagonals?

The diagonals bisect each other at right angles.

49
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What is a defining property of trapezoids?

At least one pair of opposite sides is parallel.

50
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In transformations, what effect does a scale factor between 0 and 1 have?

It produces a reduction.

51
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What is the Pythagorean Theorem and how does it work?

a2+b2=c2a^2 + b^2 = c^2, where aa and bb are the lengths of the legs, and cc is the length of the hypotenuse.

52
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What is the formula for the area of a circle?

Area = πr2πr^2, where rr is the radius of the circle.

53
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What is the formula for the volume of a rectangular prism?

Volume = lwhlwh, where ll is the length, ww is the width, and hh is the height.

54
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How do you calculate the surface area of a rectangular prism?

Surface Area = 2(lw+lh+wh)2(lw + lh + wh).

55
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What is the

Area = 1/2∗b∗h1/2 * b * h, where bb is the length of the base, and hh is the height from the base to the opposite vertex.