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NCERT Solutions Class 5 Maths Chapter 5 Does It Look The Same - Free Download
We have provided Lines and Angles Class 7 Maths MCQs Questions with Answers to help students understand the concept very well. Students can also refer to NCERT Solutions for Class 7 Maths Chapter 5 Lines and Angles for better exam preparation and score more marks. Lines and Angles Class 7 MCQs Questions with Answers. Question 1. When the sum of the measures of two angles is 90�, the angles are called (�) supplementary angles (b) complementary angles (c) adjacent angles (d) vertically opposite angles. Answer. Answer: (b) complementary angles Hint: Definition of complementary angles. Question 2. NCERT Solutions Chapter 5 Arithmetic Progressions Class 10 Maths is given here which will be useful in completing homework on time and improving your problem solving skills. Our experts have prepared detailed solutions of every question so a student can understand them easily. As finding free and accurate NCERT Solutions for Class 10 Maths can be sometimes very challenging that is why we have provided them. It will be really helpful for those students who want to improve their marks. Page No: Exercise 1. In which of the following situations, does the list of numbers involved make as a. Arithmetic Progressions Class 10 Maths NCERT Solutions are extremely helpful while doing your homework. Exercise Class 10 Maths NCERT Solutions were prepared by Experienced myboat300 boatplans Teachers. Detailed answers of all the questions in Chapter 5 Maths Class 10 Arithmetic Progressions Exercise provided in NCERT TextBook. Topics and Sub Topics in Class 10 Maths Chapter 5 Arithmetic Progressions: Section Name.

Measure the side of the red square on the dotted sheet. Draw here as many rectangles as possible using 12 such squares. The side of the square is 1 centimetre. Following figure shows the possible rectangles using 12 such squares.

There Ncert Class 6 Maths Question Answer Music are 7 rectangles. Which of these rectangles has the longest perimeter? Which of these rectangles has the smallest perimeter? The rectangle measuring 3 x 4 cm has the smallest perimeter. Each square is of side 1 cm. So the area of stamp D is 12 square cm. Look at these interesting stamps.

Stamp A has the biggest area. This stamp covers 18 squares of side 1 cm. Stamp D and F have the same area. The area of stamp D and F each is 12 square cm. The area of page of this book. A hundred rupee note.

Is its area more than hundred square cm? No, the area of 10 rupee note is less than square centimetre. No, the area of blue shape is equal to the area of yellow shape. This can be easily proved by taking a cutout of these shapes and by calculating their areas using the square grid paper. No, the perimeter of yellow shape is less than the perimeter of the blue shape. This can be proved by measuring their boundaries by ruler or by thread. How Big is my Hand? Trace your hand on the squared sheet on the page.

What is the area of your hand? Count the number of complete squares, half filled squares, more than half filled squares and less than half filled squares. Neglect the less than half filled squares. Take the sum of complete squares and more than half filled squares to get the value of area. My footprint is longer! But my footprint is wider. So whose foot is bigger? Here are some footprints of animals-in actual sizes.

Guess the area of their footprints. The footprint of a monkey may be similar in area as my footprint. Make big squares and rectangles like this to find the area faster. What is the area of this triangle? Is this shape half of the big rectangle? Yes, this shape is half of the big rectangle. The triangle is half the rectangle of area 2 square cm. So its area is square cm. Hmm���So its area is square cm. Write the area in square cm of the shapes below: Ans.

Sadiq: But these look very different. The blue triangle is half of the big rectangle. Area of the big rectangle is 20 square cm. So the area of the blue triangle is square cm. And what about the red triangle? The area of red triangle is half of the Ncert Class 7 Maths Chapter 9 Question Answer area of rectangle. Ah, in it there are two halves of two different rectangles!

Now you find the area of the two rectangles Sadiq is talking about. What is the area of the red triangle? Hence, both triangles have the same area. Yes you are right. And you know what! You can draw many more triangles of area 10 square cm in this rectangle. Try drawing them. Help Sadiq in finding some more such triangles. Draw at least 5 more. Suruchi drew two sides of a shape. She asked Asif to complete the shape with two more sides, so that its area is 10 square cm.

How did you do this? If you look at the green area it is 4 square cm. Below it is the yellow area of 6 square cm. So the area of my shape is 10 square cm. Is he correct? Yes, he is correct.

Explain how the green area is 4 square cm and the yellow area is 6 square cm. If you draw like this, the area is still 10 square cm. Is Suruchi correct? How much is the blue area? Yes, Suruchi is correct. Can you think of some other ways of completing the shape? Try some other ways yourself. We have read that the area of a triangle is half of area of a rectangle with same height and breadth. Hence, we can make a rectangle with area 12 square cm.

After that we can draw as many triangles in it as possible. It is shown in the adjoining figure. Practice Time 1. This is one of the sides of a shape. Complete the shape so that its area is 4 square cm. Join two ends of the line to make a triangle. The area of this rectangle is 4 square cm. Two sides of a shape are drawn here. Complete the shape by drawing two more sides so that its area is less than 2 square cm. If two lines are joined, we get a triangle. The area of the triangle is 1 square cm.

A mirror image of the triangle is drawn below the triangle to get a rectangle. The area of this rectangle is 2 square cm. Now, draw a point just above the bottom vertex of the rectangle and join the given sides with this point. This will give Ncert Class 9 Maths Question Paper With Answers a rectangle with area less than 2 square cm. Here is a rectangle of area 20 square cm. What is the area of each of the triangles? A straight line can be drawn as shown in this figure to divide the rectangle into two equal triangles.

What is the area of each of the smaller rectangles? A line can be drawn as shown in this figure to divide the given rectangle into two equal rectangles. Similarly, a horizontal line can also be drawn to divide the given rectangle into two equal rectangles. What is the area of the rectangle? Every time guests come home, I ask them to do this.

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