In the given figure, Mayank and Monty are situated at point C and D respectively flying a kite such that the distance from the tower AB of them are in the ratio 1 : 3. If both the kites on reaching the top of the tower makes an angle of elevation of 60° and 30° respectively, then the ratio of length of string used by Mayank to the length of string used by Monty is

दिये गये चित्र में, मयंक व मोंटी क्रमशः बिन्दु C व D पर स्थित हैं, जो एक पतंग उड़ा रहे हैं जबकि मीनार AB से उनकी दूरियों का अनुपात क्रमशः 1 : 3 है। यदि दोनों पतंगे मीनार के शीर्ष पर क्रमशः 60° व 30° के उन्नयन कोण निर्मित करती हैं, तब मयंक द्वारा उपयोग में ली गयी डोरी की लंबाई तथा मोंटी द्वारा उपयोग में ली गयी डोरी की लंबाई का अनुपात है

\sqrt{2} : \sqrt{3}

No worries! We‘ve got your back. Try BYJU‘S free classes today!

\sqrt{2} : 1

No worries! We‘ve got your back. Try BYJU‘S free classes today!

\sqrt{3} : 4

No worries! We‘ve got your back. Try BYJU‘S free classes today!

1 : \sqrt{3}

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

Open in App

Solution

The correct option is D $1 : \sqrt{3}$
Solution

Suggest Corrections

Similar questions

Q. The height of a tower is h metres above the ground. From the top of the tower, if the angle of elevation and depression of the top and the bottom of other tower situated on the opposite side of the lane are found to be 30° and 60° respectively, then ratio between the height of the other tower to the distance between two towers is

एक मीनार की ऊँचाई धरातल से h मीटर है। मीनार के शीर्ष से, यदि सामने स्थित अन्य मीनार के शीर्ष एवं आधार के उन्नयन व अवनमन कोण क्रमशः 30° तथा 60° पाये जाते हैं, तब अन्य मीनार की ऊँचाई तथा दोनों मीनारों के मध्य दूरी का अनुपात है

Q. Two stationary cars X and Y are situated on opposite sides of a building at a distance of x and y respectively from the foot of the building. If the angles of elevation of the top of the building from car X and car Y are 60° and 30° respectively, then (x : y) is

दो स्थिर कारें X तथा Y एक मीनार के विपरीत ओर मीनार के आधार से क्रमशः x तथा y दूरियों पर स्थित हैं। यदि कार X तथा कार Y से मीनार के शीर्ष के उन्नयन कोण क्रमशः 60° तथा 30° हैं, तब (x : y) है

Q. If two towers of height h₁ and h₂ subtend angles of 60° and 30° respectively at the midpoint of the line joining their feet, then show that h₁ : h₂ = 3 : 1.

If two towers of height $h_{1}$ and $h_{2}$ subtend angles $45^{\circ}$ and $30^{\circ}$ respectively at the midpoint of the line joining their feet, then find the ratio of $h_{1} : h_{2}$ .

If two towers of height $h_{1} a n d h_{2}$ subtend angles $45^{\circ} a n d 30^{\circ}$ respectively at the midpoint of the line joining their feet, then find the ratio of

$h_{1} : h_{2} .$

Join BYJU'S Learning Program

The correct option is D 1:√3Solution

The correct option is D $1 : \sqrt{3}$
Solution