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Florida State Assessments · Geometry EOC

Florida Geometry EOC Practice Test

Build Florida Geometry readiness with five focused 10-question sets covering triangles, proof, similarity, transformations, coordinates, circles, measurement, trigonometry, and modeling.

Florida Geometry EOC practice sets

This Florida Geometry EOC Practice Test page provides five short practice sets with 10 original multiple-choice questions each. The sets support Geometry EOC readiness with triangles, angles, proof, similarity, transformations, coordinate geometry, circles, measurement, trigonometry, and geometric modeling.

Geometry skills covered

  • Triangle angle relationships, congruence, exterior angles, triangle inequality, proof, and parallel lines
  • Dilations, similarity, transformations, distance, midpoint, slope, vectors, and coordinate geometry
  • Circle circumference, area, arcs, central and inscribed angles, tangents, sectors, volume, and surface area
  • Right-triangle trigonometry, special right triangles, the Law of Cosines, similarity, scale drawings, and quadrilateral relationships
  • Integrated Geometry review with quadratic area, coordinate circles, prisms, transformation compositions, and congruence evidence

How to use this page

Complete one 10-question set at a time. Draw a diagram when helpful, label units, identify the theorem or formula before calculating, and review the explanation after each response.

This is supplemental State Test Practice, State Assessment Practice, and Standardized Test Practice for Florida Geometry EOC preparation. It does not replace current Florida Department of Education guidance, official assessment materials, accommodations, or testing policies.

Review the Florida State Assessments hub, the Florida State Test Practice page, or the official Florida FAST and B.E.S.T. assessment information for current program details.

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4. Test

Florida Geometry EOC Practice Questions

A 10-question Florida Geometry EOC practice set on trigonometry and geometric relationships, with answers and explanations.

Read each geometric situation carefully, choose the best answer, and review the explanation after responding.

10 Questions
0/10 Questions0 %
Correct 0
Incorrect 0
Unanswered 10
1. QuestionMultiple choice

In a right triangle, the opposite side to angle theta is 6 and the hypotenuse is 10. What is sin theta?

Please select an answer first.

Correct answer: A

The correct answer is 0.6.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Sine equals opposite divided by hypotenuse: 6 divided by 10 equals 0.6.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Sine equals opposite divided by hypotenuse: 6 divided by 10 equals 0.6.

2. QuestionMultiple choice

In a right triangle, the adjacent side to angle theta is 8 and the hypotenuse is 10. What is cos theta?

Please select an answer first.

Correct answer: B

The correct answer is 0.8.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Cosine equals adjacent divided by hypotenuse: 8 divided by 10 equals 0.8.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Cosine equals adjacent divided by hypotenuse: 8 divided by 10 equals 0.8.

3. QuestionMultiple choice

In a right triangle, the opposite side is 5 and the adjacent side is 12. What is tan theta?

Please select an answer first.

Correct answer: C

The correct answer is 5 over 12.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Tangent equals opposite divided by adjacent, so it is 5 over 12.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Tangent equals opposite divided by adjacent, so it is 5 over 12.

4. QuestionMultiple choice

A 13-foot ladder has its base 5 feet from a wall. How high up the wall does it reach?

Please select an answer first.

Correct answer: D

The correct answer is 12 feet.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Use the Pythagorean theorem: height squared plus 5 squared equals 13 squared, so height equals 12.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Use the Pythagorean theorem: height squared plus 5 squared equals 13 squared, so height equals 12.

5. QuestionMultiple choice

A triangle has sides 7 and 9 with included angle 60 degrees. Which law can find the third side?

Please select an answer first.

Correct answer: A

The correct answer is Law of Cosines.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Two sides and the included angle call for the Law of Cosines.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Two sides and the included angle call for the Law of Cosines.

6. QuestionMultiple choice

If two triangles have two pairs of proportional sides and the included angles are congruent, which similarity criterion applies?

Please select an answer first.

Correct answer: B

The correct answer is SAS similarity.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Two proportional sides with a congruent included angle establish SAS similarity.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Two proportional sides with a congruent included angle establish SAS similarity.

7. QuestionMultiple choice

A flagpole casts a 15-foot shadow while a 4-foot student casts a 3-foot shadow. How tall is the flagpole?

Please select an answer first.

Correct answer: C

The correct answer is 20 feet.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Set up similar triangles: height divided by shadow is 4 over 3, so flagpole height is 15 times 4 over 3, or 20.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Set up similar triangles: height divided by shadow is 4 over 3, so flagpole height is 15 times 4 over 3, or 20.

8. QuestionMultiple choice

What is the exact value of sin 30 degrees?

Please select an answer first.

Correct answer: D

The correct answer is 1 over 2.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: The special right triangle value for sin 30 degrees is one-half.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

The special right triangle value for sin 30 degrees is one-half.

9. QuestionMultiple choice

A vector moves a point 4 units right and 3 units up. What is the magnitude of the vector?

Please select an answer first.

Correct answer: A

The correct answer is 5 units.

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: Magnitude is the square root of 4 squared plus 3 squared, or the square root of 25, which is 5.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

Magnitude is the square root of 4 squared plus 3 squared, or the square root of 25, which is 5.

10. QuestionMultiple choice

Which relationship is true for the interior angles of a quadrilateral?

Please select an answer first.

Correct answer: B

The correct answer is Their measures sum to 360 degrees..

  1. Identify the geometry relationship: Use the diagram, coordinates, measurements, or theorem named in the question.
  2. Choose the best answer: A quadrilateral can be divided into two triangles, so its interior angles sum to 360 degrees.
  3. Check the result: Verify that the angle, length, area, volume, or transformation matches the given geometric information.

A quadrilateral can be divided into two triangles, so its interior angles sum to 360 degrees.

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Frequently asked questions about Florida Geometry EOC Practice

What Geometry skills are covered?

The practice sets cover triangle relationships, proof, similarity, transformations, coordinates, circles, measurement, trigonometry, vectors, quadrilaterals, and geometric modeling.

How many questions are included?

There are five practice sets with 10 questions each, for 50 questions in total. Each set can be completed separately.

Are these official Geometry EOC questions?

No. These are original supplemental practice questions. Check the latest Florida Department of Education assessment information for current Geometry EOC details, materials, accommodations, and policies.