Home
Class 10
MATHS
Magnification of figures is a process of...

Magnification of figures is a process of enlarging the apparent size, not the physical size, of something. The enlarged figure is quantified by a calculated number. If two triangles are similar then their corresponding sides are in the same ratio. Basically a bigger triangle is a enlargement of the smaller triangle. This basic rule of similar triangles is applicable in solving many real life problems like relating the height and shadow length of various objects at a particular instant in a day.
See the figure below and evaluate the height of the tree.
If the shadows of a lamp-post and a at the same time of a days are 18 ft. and 6 ft. respectively then what is the height of the lamp-post.

A

25 m

B

40 m

C

20 m

D

10 m

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Topper's Solved these Questions

  • SAMPLE PAPER 5

    EDUCART PUBLICATION|Exercise PART - A (SECTION - I) |21 Videos

  • SAMPLE PAPER 5

    EDUCART PUBLICATION|Exercise PART - A (SECTION - II) |20 Videos

  • SAMPLE PAPER 5

    EDUCART PUBLICATION|Exercise SECTION - B|20 Videos

  • SAMPLE PAPER 4

    EDUCART PUBLICATION|Exercise PART-B(SECTION-V)|5 Videos

  • SAMPLE PAPER 6

    EDUCART PUBLICATION|Exercise SECTION- C |10 Videos

Similar Questions

Explore conceptually related problems

Magnification of figures is a process of enlarging the apparent size, not the physical size, of something. The enlarged figure is quantified by a calculated number. If two triangles are similar then their corresponding sides are in the same ratio. Basically a bigger triangle is a enlargement of the smaller triangle. This basic rule of similar triangles is applicable in solving many real life problems like relating the height and shadow length of various objects at a particular instant in a day. Evaluate for x

Magnification of figures is a process of enlarging the apparent size, not the physical size, of something. The enlarged figure is quantified by a calculated number. If two triangles are similar then their corresponding sides are in the same ratio. Basically a bigger triangle is a enlargement of the smaller triangle. This basic rule of similar triangles is applicable in solving many real life problems like relating the height and shadow length of various objects at a particular instant in a day. Evaluate x, by considering the figure below.

Magnification of figures is a process of enlarging the apparent size, not the physical size, of something. The enlarged figure is quantified by a calculated number. If two triangles are similar then their corresponding sides are in the same ratio. Basically a bigger triangle is a enlargement of the smaller triangle. This basic rule of similar triangles is applicable in solving many real life problems like relating the height and shadow length of various objects at a particular instant in a day. Evaluate x, by considering the figure below.

Magnification of figures is a process of enlarging the apparent size, not the physical size, of something. The enlarged figure is quantified by a calculated number. If two triangles are similar then their corresponding sides are in the same ratio. Basically a bigger triangle is a enlargement of the smaller triangle. This basic rule of similar triangles is applicable in solving many real life problems like relating the height and shadow length of various objects at a particular instant in a day. What is the height of the tree i.e. h ?

Two triangles are similar if their corresponding sides are ………….

If two triangles are similar; prove that the ratio of the corresponding sides is same as the corresponding angle bisector segments.

If two triangles are similar; prove that the ratio of the corresponding sides is same as the ratio of corresponding medians.

If two triangles are similar; prove that the ratio of corresponding sides is equal to the ratio of corresponding altitudes.

Theorem 6.3 : If in two triangles, corresponding angles are equal, then their corresponding sides are in the same ratio (or proportion) and hence the two triangles are similar.

Sides of two similar triangles are in the ratio 4:9. Areas of these triangles are in the ratio