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Geometry EOC Review #1 Terms and Formulas

Total questions: 17

Worksheet time: 26mins

Name
Class
Date
1.

Match the following

a)

\perp

1.

Perpendicular

b)

\parallel

2.

Parallel

c)

\cong

3.

Congruent

d)

\sim

4.

Similar

e)

\approx

5.

Approximately

2.

Match the following

a)
1.

Adjacent Angles

b)
2.

Linear pair

c)
3.

Vertical Angles

d)
4.

Complementary Angles

e)
5.

Supplementary Angles

3.

Match the following

a)

Collinear

1.

Points on the same line.

b)

Coplanar

2.

Points on the same plane.

c)

Skew

3.

non coplanar and never intersect.

d)

Bisector

4.

Divides into two congruent pieces.

4.

Match the following

a)
1.

Corresponding Angles

b)
2.

Alternate Interior Angles

c)
3.

Alternate Exterior Angles

d)
4.

Same-side Interior/Consecutive Angles

5.

Match the following formulas

a)

x+x2, y + y2\frac{x+x}{2},\ \frac{y\ +\ y}{2}

1.

Midpoint Formula

b)

a2 + b2 = c2a^{2\ }+\ b^2\ =\ c^2

2.

Pythagorean Theorem

c)

d=(xx)2 +(yy)2d=\sqrt[]{\left(x-x\right)^{2\ }+\left(y-y\right)^2}

3.

Distance Formula

d)

(xh)2+(yk)2=r2\left(x-h\right)^2+\left(y-k\right)^2=r^2

4.

Equation of a circle

e)

S = 180(n-2)

5.

Angle Sum Formula

6.

Match the following Area formulas to their figures.

a)

A =s2A\ =s^2

1.

Square

b)

A = bh

2.

Parallelogram rectangle

c)

A = 12bhA\ =\ \frac{1}{2}bh

3.

Triangle

d)

A = 12h(b1+ b2)A\ =\ \frac{1}{2}h\left(b_1+\ b_2\right)

4.

Trapezoid

e)

A =12d1d2A\ =\frac{1}{2}d_1d_2

5.

Rhombus, Kite, and Square

7.

Match the following segments to their Point of Concurrency.

a)
1.

Perpendicular Bisector

Circumcenter

b)
2.

Angle Bisector

Incenter

c)
3.

Median

Centroid

d)
4.

Altitudes

Orthocenter

8.

Match the following to their angle sum

a)

Hexagon

1.

720 degrees

b)

25-gon

2.

4140 degrees

c)

60-gon

3.

10440 degrees

d)

42-gon

4.

7200 degrees

e)

Heptagon

5.

900 degrees

9.

Parallel Lines have ​ (a)   slope while Perpendicular Lines have ​ (b)   slopes.

Choose from the below words
The same
Opposite Reciprocal
10.

Ways to prove Triangles are congruent are Select all that apply​ ​ ​ ​ ​ ​

a)

SSS

b)

SAS

c)

AAA

d)

SSA

e)

HL

11.

Which equation is used to determine the type of triangle?

a)

a2 + b2 = c2a^{2\ }+\ b^{2\ }=\ c^2

1.

Right Triangle

b)

a2 + b2<c2a^2\ +\ b^2<c^2

2.

Obtuse Triangle

c)

a2+ b2 > c2a^2+\ b^2\ >\ c^2

3.

Acute Triangle

12.

Match the following

a)

ab =baab\ =ba

1.

Reflexive Property

b)

ab then baa\cong b\ then\ b\cong a

2.

Symmetric Property

c)

If AB and BC then ACIf\ \angle A\cong\angle B\ and\ \angle B\cong\angle C\ then\ \angle A\cong\angle C

3.

Transitive Property

d)

If a = b and a = 20 then b = 20If\ a\ =\ b\ and\ a\ =\ 20\ then\ b\ =\ 20

4.

Substitution

13.

Match the following similar figures ratios

a)

ab\frac{a}{b}

1.

Sides/Perimeter

b)

a2b2\frac{a^2}{b^2}

2.

Area, Surface Area, Lateral Area

c)

a3b3\frac{a^3}{b^3}

3.

Volume

14.

Arc Length is found by finding a fraction of the ​ (a)   , while finding the area of a sector is found by finding a fraction of the ​ (b)   .

Choose from the below words
cicumference
area
15.

Type question here including an

Categorize the following

All right angles

Perpendicular diagonals

Diagonals are angle bisectors

Diagonals of different lengths

Congruent Diagonals

Has the characteristics of all parallelograms

Rhombus
Square
Rhombus and Square
Square and Rectangle
16.

Match the following logic statements to their correct description

a)

PQP\rightarrow Q

1.

Conditional Statement

b)

QPQ\rightarrow P

2.

Converse

c)

PQ\sim P\rightarrow\sim Q

3.

Inverse

d)

QP\sim Q\rightarrow\sim P

4.

Contrapositive

e)

PQP\leftarrow\rightarrow Q

5.

Biconditional

17.

Match the coordinate transformations to their correct description.

a)

(x, y)(y, x)\left(x,\ y\right)\rightarrow\left(-y,\ x\right)

1.

Rotation of 90 degrees about the origin

b)

(x, y)(x, y)\left(x,\ y\right)\rightarrow\left(-x,\ -y\right)

2.

Rotation of 180 degrees about the origin

c)

(x, y)(y, x)\left(x,\ y\right)\rightarrow\left(y,\ -x\right)

3.

Rotation of 270 degrees about the origin

d)

(x, y)(x, y)\left(x,\ y\right)\rightarrow\left(x,\ -y\right)

4.

Reflection across the x-axis

e)

(x, y)(x, y)\left(x,\ y\right)\rightarrow\left(-x,\ y\right)

5.

Reflection over the y-axis