Basics of Geometry
Trending Questions
Q. ![](data:image/png;base64, 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)
In ∆ABC, ∠B = 90°, BC =5 cm, and AC - AB = 1. Evaluate 1+Sin C1+Cos C
Q.
In △ABC, right angled at C, AC = 4 cm and ∠BAC=60o, find the length of side BC.
5√3cm
√3
4√3cm
3 cm
Q.
△PQR, right-angled at Q, if PR = 24 cm, QR = 12 cm, then find the value of ∠QRP.
30o
60o
45o
90o
Q. A man on top of a building observes a car at an angle of depression α, where tan α=1√5 and sees that it is moving towards the base of the building. Ten minutes later the angle of depression of the car is found to be β where tan β=√5. If the car is moving with an uniform speed, then how much more time will it take to reach the base of the tower?
Q. Lines PQ and RS are parallel. It is given that ∠RSP=52∘, then find ∠SPQ.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/491449/original_1028370_Q.png)
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/491449/original_1028370_Q.png)
- 38∘
- 45∘
- 48∘
- 52∘
Q. Lines PQ and RS are parallel. It is given that ∠RSP=52∘, then find ∠SPQ.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
- 52∘
- 45∘
- 48∘
- 38∘
Q. Lines PQ and RS are parallel. It is given that ∠RSP=52∘, then find ∠SPQ.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
- 52∘
- 38∘
- 45∘
- 48∘
Q.
From a point 30 m away from the foot of a tower, if the angle of elevation of the top of the tower is 45°, then the height of the tower is
45
17.32
30
51.96
Q. In a triangle ABC, right angled at B, if AB = 3 cm, BC = 4 cm, then the value of AC (in cm) is .
- 2
- 3
- 4
- 5
Q. In tΔ ABC, AB > AC. E is the mid-point of BC and AD is perpendicular to BC. Then,
Answer: AB2+AC2=2AE2+2BE2
State whether the above statement is true=1 or false=0.
![194724_b245806841b24b388b98217857eab4de.png](https://search-static.byjusweb.com/question-images/toppr_invalid/questions/194724_b245806841b24b388b98217857eab4de.png)
Answer: AB2+AC2=2AE2+2BE2
State whether the above statement is true=1 or false=0.
![194724_b245806841b24b388b98217857eab4de.png](https://search-static.byjusweb.com/question-images/toppr_invalid/questions/194724_b245806841b24b388b98217857eab4de.png)
Q. Lines PQ and RS are parallel. It is given that ∠RSP=52∘, then find ∠SPQ.
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
![](https://search-static.byjusweb.com/question-images/byjus/infinitestudent-images/ckeditor_assets/pictures/13860/content_42.jpg)
- 52∘
- 45∘
- 38∘
- 48∘
Q. In a right angled triangle, if one of the angles is 45 degrees, then the lengths of opposite and adjacent sides to the angle are equal.
- True
- False
Q. In △ABC, ∠B=90, AB=8cm and BC=6cm. The length of the median BM is
- 3 cm
- 5 cm
- 4 cm
- 7 cm