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The length of a vertical rod and its sha...

The length of a vertical rod and its shadow are in the ratio `1 : sqrt(3)`. The angle of elevation of the sun is

Text Solution

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The correct Answer is:
`30^(@)`
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Explore conceptually related problems

The ratio of the length of a rod and its shadow is 1:sqrt(3) .The angle of elevation of the sum is 30o (b) 45o (c) 60o (d) 90o .

The length of a shadow of a vertical tower is 1/sqrt3 times of its height. The angle of elevation of the Sun is यदि एक ऊर्ध्वाधर मीनार की परछाई की लंबाई उसकी ऊँचाई का 1/sqrt3 गुणा है, तो सूर्य का उन्नयन कोण है-

Knowledge Check

  • The ratio of the length of a rod and its shadow is 1:sqrt(3) .The angle of elevationn of the sun is :

    A
    `90^(@)`
    B
    `30^(@)`
    C
    `45^(@)`
    D
    `60^(@)`
  • If the height of a vertical pole is equal to the length of its shadow on the ground, the angle of elevation of the sun is

    A
    `0^(@)`
    B
    `30^(@)`
    C
    `45^(@)`
    D
    `60^(@)`
  • If the length of the shadow of a tower is sqrt(3) times its height of then the angle of elevation of the sun is

    A
    `45^(@)`
    B
    `30^(@)`
    C
    `60^(@)`
    D
    `90^(@)`
  • Similar Questions

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    The ratio of height and shadow of a tower is 1:(1)/(sqrt(3)) . What is the angle of elevation of the sun?

    If the ratio of the height of a tower and the length of its shasdow is sqrt(3):1 , then the angle of elevation of the Sun is 30^(@) . Is is true or false?

    The height of a tower is 20 m. Length of its shadow formed on the ground Is 20 sqrt3 m. Find the angle of elevation of Sun.

    If the ratio of the length of a pole and its shadow is 1:1 then find the angle of elevation of sun.

    If a 48 m tall building has a shadow of 48 sqrt(3) m , then the angle of elevation of the sun is