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Important Questions for Class 8 Maths - Practical Geometry

Question 1: Draw a rectangle PQRS in which PQ = 7.2 cm and QR = 5.4 cm.
Solution: Steps of construction:

Important Questions for Class 8 Maths - Practical Geometry

I. Draw a line segment PQ = 7.2 cm.
II. At P, drawImportant Questions for Class 8 Maths - Practical Geometry such that ∠QPS = 90°.
III. From PX, cut off PS = 5.4 cm.
IV. At Q, drawImportant Questions for Class 8 Maths - Practical Geometry such that ∠PQY = 90°.
V. From QY, cut off QR = 5.4 cm.
VI. Join R and S.
Thus, PQRS is the required rectangle.

Question 2: Draw a quadrilateral in which AB = 4.5 cm, BC = 5.1 cm, CD = 3.9 cm, ∠B = 90° and ∠C = 120°.

Important Questions for Class 8 Maths - Practical Geometry
Solution: Steps of construction:
I. Draw a line segment AB = 4.5 cm.
II. At B, construct ∠ABX = 90°.
III. FromImportant Questions for Class 8 Maths - Practical Geometry cut off BC = 5.1 cm.
IV. AT C, drawImportant Questions for Class 8 Maths - Practical Geometrysuch that ∠BCY = 120°.
V. FromImportant Questions for Class 8 Maths - Practical Geometry, cut off CD = 3.9 cm.
VI. Join AD.
Thus, ABCD is the required quadrilateral

Question 3: Draw a square ABCD such that AB = 6.3 cm. 
Solution: Steps of construction:

Important Questions for Class 8 Maths - Practical Geometry
I. Draw Important Questions for Class 8 Maths - Practical Geometry = 6.3 cm.
II. At B, draw Important Questions for Class 8 Maths - Practical Geometry, such that ∠ABX = 90°.
III. From Important Questions for Class 8 Maths - Practical Geometry cut off BC = 6.3 cm.
IV. With centre C and radius = 6.3 cm, draw an arc.
V. With centre A and radius = 6.3 cm, draw another arc to intersect the previous arc at D.
VI. Join DA and CD.
Thus, ABCD is the required square.

The document Important Questions for Class 8 Maths - Practical Geometry is a part of the Class 8 Course Class 8 Mathematics by VP Classes.
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FAQs on Important Questions for Class 8 Maths - Practical Geometry

1. What is practical geometry?
Ans. Practical geometry is a branch of mathematics that deals with the construction and measurement of two-dimensional shapes, such as triangles, quadrilaterals, and circles, using tools like a compass, ruler, and protractor.
2. What are the basic tools used in practical geometry?
Ans. The basic tools used in practical geometry are a compass, ruler, and protractor. The compass is used to draw circles and arcs, the ruler is used to measure and draw straight lines, and the protractor is used to measure angles.
3. How do you construct a perpendicular bisector?
Ans. To construct a perpendicular bisector of a line segment, follow these steps: 1. Place the compass on one end of the line segment and draw arcs above and below the line. 2. Without changing the compass width, place the compass on the other end of the line segment and draw arcs that intersect the previous arcs. 3. Draw a straight line connecting the intersection points of the arcs. This line is the perpendicular bisector of the line segment.
4. How do you construct an equilateral triangle?
Ans. To construct an equilateral triangle, follow these steps: 1. Draw a line segment to represent one side of the triangle. 2. Place the compass on one end of the line segment and draw an arc. 3. Without changing the compass width, place the compass on the other end of the line segment and draw another arc that intersects the previous arc. 4. Draw a straight line connecting the intersection points of the arcs. This line represents the second side of the equilateral triangle. 5. Repeat steps 2-4 to complete the equilateral triangle.
5. How do you measure the angles of a triangle using a protractor?
Ans. To measure the angles of a triangle using a protractor, follow these steps: 1. Place the protractor on one side of the triangle, aligning the center hole of the protractor with the vertex of the angle. 2. Read the angle measurement on the protractor where the other side of the angle intersects it. 3. Repeat steps 1-2 for the other two angles of the triangle. The sum of the three angle measurements should be 180 degrees, as the angles in a triangle add up to 180 degrees.
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