Math, asked by ramaujji, 1 day ago

the shadow of a pole with the height of 10m is 6m.Then find the height of another pole whose shadow is 9m at the same time

Answers

Answered by Rameshjangid

The height of the pole when its shadows length is 9 m = 15 m.

Given:
Shadow of a pole with the height of 10m is 6m
Height of another pole whose shadow is 9m at the same time
To find: Height of another shadow
Solution:
Proportionality:

Proportion is told majorly established percentage and parts. A part, presented in the form of a/b, while ratio a:b, before a bulk states that two percentages are equal.
Here, a and b are some two integers. The percentage and portion are key institutions to think the miscellaneous ideas in mathematics in addition to in skill.Proportion finds request in answering many everyday growth questions to a degree in trade while handling undertakings or while cooking, etc.
It organizes a connection middle from two points two or more quantities and accordingly helps in their corresponding.

By applying formula of Direct variation we will get,
$\frac{10}{6} = \frac{9}{x}$
So we get x as 15

So the height of shadow would be 15 m.

Learn more about proportionality on:

https://brainly.in/question/34489152
https://brainly.in/question/6047389

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Answered by dikshaagarwal4442

Answer:

The height of the pole having a shadow, 9 m = 15 m.

Step-by-step explanation:

In order for the ratio of shadow lengths to pole heights to stay constant, we know that as the length of the shadow rises, the height of the pole must likewise increase.

So, the height of the pole and the shadow of the pole are proportional to each other.

Given,

The height of the pole whose shadow is 6 m = 10m

The height of the pole whose shadow is 9 m = x m

Therefore, 6 : 9 = 10 : x

$\frac{6}{9} = \frac{10}{x} \\\\\frac{2}{3} = \frac{10}{x} \\\\x = \frac{10*3}{2}\\\\ x = 15 m$