Finding Angles in Shapes Worksheet

Angles are an essential concept in geometry, and understanding how to find them in different shapes can greatly enhance your mathematical skills. In this blog post, we will explore worksheets designed to help you practice finding angles in various shapes. Whether you are a student working on geometry problems or a teacher looking for resources to reinforce this topic, these worksheets will provide engaging exercises to strengthen your understanding of angles in shapes.

  Right Acute and Obtuse Angle Shapes

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  Naming Angles Worksheets

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  Math Shapes Worksheets 1st Grade

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  Geometry Circle Worksheets

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  7th Grade Math Worksheets

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  Compound Shapes Area and Perimeter

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  Calculating Perimeter and Area Answer Key

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  6th Grade Math Worksheets Angles

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  Area and Perimeter Triangle Formula

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  Year 5 Maths Angles Worksheets

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  Polygons Graphic Organizer

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  6th Grade Math Word Problems Worksheets

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  6th Grade Math Word Problems Worksheets

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  6th Grade Math Word Problems Worksheets

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What is the measure of angle A in a triangle if the other two angles measure 45 degrees and 75 degrees?

To find the measure of angle A in the triangle, subtract the sum of the other two angles (45 degrees + 75 degrees = 120 degrees) from 180 degrees (total sum of angles in a triangle). Therefore, angle A = 180 degrees - 120 degrees = 60 degrees.

In a parallelogram, what is the measure of each interior angle?

In a parallelogram, each interior angle measures 180 degrees.

If angle B in a quadrilateral measures 120 degrees, what do the other three angles add up to?

The sum of the interior angles of a quadrilateral is always 360 degrees. If angle B measures 120 degrees, then the sum of the other three angles would be 360 degrees - 120 degrees = 240 degrees.

What is the measure of angle C in a right triangle if angle A measures 30 degrees?

Since angle A measures 30 degrees in a right triangle, and the sum of angles in a triangle is 180 degrees, angle C would measure 60 degrees (90 degrees - 30 degrees = 60 degrees) to complete the triangle.

In a regular pentagon, what is the measure of each interior angle?

In a regular pentagon, each interior angle measures 108 degrees.

If angle D in a hexagon measures 120 degrees, what is the sum of all the interior angles?

In a hexagon, the sum of all interior angles can be calculated using the formula (n-2) * 180 degrees, where n is the number of sides. In this case, a hexagon has 6 sides, so the sum of all interior angles is (6-2) * 180 = 4 * 180 = 720 degrees. Since one angle, angle D, is given as 120 degrees, the remaining sum of all interior angles is 720 - 120 = 600 degrees.

In an isosceles trapezoid, what is the measure of the congruent base angles?

In an isosceles trapezoid, the measure of the congruent base angles (the angles opposite to the parallel sides) are equal to each other. This means that the measure of the congruent base angles in an isosceles trapezoid is the same.

If angle E in a rectangle measures 90 degrees, what are the measures of the other three angles?

In a rectangle, one angle is always 90 degrees. The other three angles must add up to 90 degrees as well. Therefore, the measures of the other three angles are also 90 degrees each.

In an equilateral triangle, what is the measure of each interior angle?

In an equilateral triangle, each interior angle measures 60 degrees.

If angle F in a pentagon measures 108 degrees, what is the sum of all the interior angles?

The sum of all the interior angles in a pentagon is 540 degrees. Since a pentagon has five angles, each angle would be 108 degrees (540 / 5). Therefore, the sum of all the interior angles is 540 degrees.