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Question From class 11 Chapter SOLUTION AND PROPERTIES OF TRIANGLE

Solution of Triangle in different cases :- (5)When and is an obtuse angle (6) when (7)

Solution of Triangle in different cases :- (5)When and is an obtuse angle (6) when (7)
5:14
Solution of Triangle in different cases :- (1) When (2) and is an acute angle (3) and is an acute angle (4) ;and is an acute angle
6:42
A triangle whose one angle is more than is called a scalene triangle (b) a right triangle an acute triangle (d) an obtuse triangle
0:44
Say True or False : (a) The measure of an acute angle . (b) The measure of an obtuse angle (c) The measure of a reflex angle (d) The measure of one complete revolution . (e) If m?
0:54
?? ?????????? ??????? ??, ????? ??? ??? AC=5 cm ?? AB ????? ????
0:58
If in a triangle ABC, , c=1 and , then angle A is
2:20
Obtuse angle: an angle whose measure is more than but less than is called an obtuse angle (Fig.11.27).
1:47
In a The area of the triangle is maximum when is (b) (d) none of these
3:44
If an a triangle then find the value of
1:10
OBTUSE TRIANGLE A triangle whose one angle is obtuse is called an obtuse-angled triangle or an obtuse triangle.
1:16
in triangle angle C is and is point on so that angle then find length of
3:32
Obtuse triangle a triangle whose one angle is obtuse is called an obtuse-angled triangle or an obtuse triangle.
3:16
In triangle and angle degrees. If area of the triangle is square units, the number of possible triangles is?
3:25
When is converted into a fraction, the result is (b) (c) (d)
0:35
Bisectors of angles of a triangle intersect its circumcircle at respectively. Prove that the angles of are
2:30
Number of positions of P such and area of triangle is 5. Where
3:08
A varies directly with B when C is constant and inversly with C when B is constant . A=6, when B=2 and C=3. What is the value of A, when B=3 and C=18?
2:15
Two circles touch externally at C and a straight line AB touches them at A and B, then the angle subtended by AB at C is : (A) (B) > (C) < (D) none of these
6:47
In a triangle ABC, if and , then equals
3:04

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The provided text does not contain a specific mathematical question or a direct answer to a mathematical question. It appears to be a collection of video titles or descriptions related to the solution of triangles in different cases, which is a topic in trigonometry or geometry.

**Content Structure:**
The text consists of video titles or descriptions that discuss the solution of triangles under various conditions, such as when certain angles and sides are given.

**Analysis:**
no_question

the text does not present a specific mathematical question or provide an answer to one. it is more of a list of topics or video titles related to solving triangles.
Given a text passage, determine:
    1. If it contains a mathematical question (including word problems or calculations)
    2. If an answer to that mathematical question is provided in the text

First, describe the content structure you found in 1-2 sentences.

Then provide your analysis in the following format:
TYPE: <one of the following values>
- NO_QUESTION
- SINGLE_QUESTION
- SINGLE_QUESTION_WITH_ANSWER
- MULTIPLE_QUESTIONS
- MULTIPLE_QUESTIONS_WITH_ANSWERS
system
IIT-JEE

Apne doubts clear karein ab Whatsapp (8400400400) par bhi. Try it now.

Click Question to Get Free Answers

This browser does not support the video element.

Question From class 11 Chapter SOLUTION AND PROPERTIES OF TRIANGLE

Solution of Triangle in different cases :- (5)When and is an obtuse angle (6) when (7)

Solution of Triangle in different cases :- (5)When and is an obtuse angle (6) when (7)
5:14
Solution of Triangle in different cases :- (1) When (2) and is an acute angle (3) and is an acute angle (4) ;and is an acute angle
6:42
A triangle whose one angle is more than is called a scalene triangle (b) a right triangle an acute triangle (d) an obtuse triangle
0:44
Say True or False : (a) The measure of an acute angle . (b) The measure of an obtuse angle (c) The measure of a reflex angle (d) The measure of one complete revolution . (e) If m?
0:54
?? ?????????? ??????? ??, ????? ??? ??? AC=5 cm ?? AB ????? ????
0:58
If in a triangle ABC, , c=1 and , then angle A is
2:20
Obtuse angle: an angle whose measure is more than but less than is called an obtuse angle (Fig.11.27).
1:47
In a The area of the triangle is maximum when is (b) (d) none of these
3:44
If an a triangle then find the value of
1:10
OBTUSE TRIANGLE A triangle whose one angle is obtuse is called an obtuse-angled triangle or an obtuse triangle.
1:16
in triangle angle C is and is point on so that angle then find length of
3:32
Obtuse triangle a triangle whose one angle is obtuse is called an obtuse-angled triangle or an obtuse triangle.
3:16
In triangle and angle degrees. If area of the triangle is square units, the number of possible triangles is?
3:25
When is converted into a fraction, the result is (b) (c) (d)
0:35
Bisectors of angles of a triangle intersect its circumcircle at respectively. Prove that the angles of are
2:30
Number of positions of P such and area of triangle is 5. Where
3:08
A varies directly with B when C is constant and inversly with C when B is constant . A=6, when B=2 and C=3. What is the value of A, when B=3 and C=18?
2:15
Two circles touch externally at C and a straight line AB touches them at A and B, then the angle subtended by AB at C is : (A) (B) > (C) < (D) none of these
6:47
In a triangle ABC, if and , then equals
3:04

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user
The provided text does not contain a specific mathematical question or a direct answer to a mathematical question. It appears to be a collection of video titles or descriptions related to the solution of triangles in different cases, which is a topic in trigonometry or geometry.

**Content Structure:**
The text consists of video titles or descriptions that discuss the solution of triangles under various conditions, such as when certain angles and sides are given.

**Analysis:**
TYPE: NO_QUESTION

The text does not present a specific mathematical question or provide an answer to one. It is more of a list of topics or video titles related to solving triangles.