Here are some shapes. See whether all the shapes given in a row are congruent to each other or not. You can trace the figures and check.

Two triangles DeltaCAB and Delta RPQ are given below. Check whether the two are congurent? If they are congruent, what can you say about the measures of the remaining elements of the triangles.

Shankar made the following pictures also. To find area of a figure, identify what are the shapes involved in it? Make some more pictures and think of the shapes they can be divided into different parts.

Which minimum measurements do. You require to check if the given figures are congruent? Two rectangles.

Once again you are given four cards. Each card has a number printed on one side and a letter on the other side. Which are the only two cards you need to turn over to check whether the following rule holds? "If a card has a consonant on one side, then it has an odd number on the other side."

Given below are measurements of some part of two triangles.Check whether the two triangles are congruent or not,using RHS congurence rule.In case of congruent triangle,write the result in symboilic form: {:(DeltaABC,DeltaPQR)(angleB= 90^(@),AC= 8cm,AB=3cm,angleP=90^(@),PR= 3cm,QR= 8cm):}

Three nets for each shape are given here. Match the net with its 3-D shape. Nets

The common point of the tangent and the circle is called the point of contact and the tangents is said to touch the circle at the common point. Observe the tangents to the circle in the figures given below. How many tangents can you obtain to the circle.in all?See the points of contact. Draw radii from the points of contact. Do you see any thing special about the angle between the tangents and radii at the points of contact. All appear to be perpendicular to the corresponding tangents. How many tangents can you obtain to the circle in all?

The common point of the tangent and the circle is called the point of contact and the tangents is said to touch the circle at the common point. Observe the tangents to the circle in the figures given below. How many tangents can you obtain to the circle.in all?See the points of contact. Draw radii from the points of contact. Do you see any thing special about the angle between the tangents and radii at the points of contact. All appear to be perpendicular to the corresponding tangents. How many tangents can you draw to a circle at a point?

The common point of the tangent and the circle is called the point of contact and the tangents is said to touch the circle at the common point. Observe the tangents to the circle in the figures given below. How many tangents can you obtain to the circle.in all?See the points of contact. Draw radii from the points of contact. Do you see any thing special about the angle between the tangents and radii at the points of contact. All appear to be perpendicular to the corresponding tangents. Draw radii from the points of contact. Do you see any thing special about the angle between the tangents and radii at the points of contact. All appear to be perpendicular to the corresponding tangents.