NEET Test Series from KOTA - 10 Papers In MS WORD
WhatsApp Here
PRACTICAL GEOMETRY
297646
The order of rotational symmetry in the Fig given below is: 7
1 4
2 8
3 6
4 Infinitely many
Explanation:
6 Since, the number of times a figure fits onto itself in one full turn is called order of rotational symmetry. Therefore, the given figure has rotational symmetry of order 6.
PRACTICAL GEOMETRY
297647
Mark \((\checkmark)\) against the correct answer. In the given figure, AOB is a straight line, \(\angle\text{AOC}=68^\circ\) and \(\angle\text{BOC}=\text{x}^\circ\). The value of x is: 8
1 32
2 22
3 112
4 132
Explanation:
112 In the figure \(\angle\text{AOC}=68^\circ\) But \(\angle\text{AOC}+\angle\text{BOC}=180^\circ\) (Linear pair) \(68^\circ+\text{x}=180^\circ\) \(\Rightarrow\text{x}=180^\circ-68^\circ=112^\circ\)
PRACTICAL GEOMETRY
297648
Which is the longest side in the triangle PQR right angled at P?
1 PR
2 PQ
3 QR
4 None of these
Explanation:
QR
PRACTICAL GEOMETRY
297649
If the area of the right angle triangle is given then to construct the triangle, we must know:
297646
The order of rotational symmetry in the Fig given below is: 7
1 4
2 8
3 6
4 Infinitely many
Explanation:
6 Since, the number of times a figure fits onto itself in one full turn is called order of rotational symmetry. Therefore, the given figure has rotational symmetry of order 6.
PRACTICAL GEOMETRY
297647
Mark \((\checkmark)\) against the correct answer. In the given figure, AOB is a straight line, \(\angle\text{AOC}=68^\circ\) and \(\angle\text{BOC}=\text{x}^\circ\). The value of x is: 8
1 32
2 22
3 112
4 132
Explanation:
112 In the figure \(\angle\text{AOC}=68^\circ\) But \(\angle\text{AOC}+\angle\text{BOC}=180^\circ\) (Linear pair) \(68^\circ+\text{x}=180^\circ\) \(\Rightarrow\text{x}=180^\circ-68^\circ=112^\circ\)
PRACTICAL GEOMETRY
297648
Which is the longest side in the triangle PQR right angled at P?
1 PR
2 PQ
3 QR
4 None of these
Explanation:
QR
PRACTICAL GEOMETRY
297649
If the area of the right angle triangle is given then to construct the triangle, we must know:
297646
The order of rotational symmetry in the Fig given below is: 7
1 4
2 8
3 6
4 Infinitely many
Explanation:
6 Since, the number of times a figure fits onto itself in one full turn is called order of rotational symmetry. Therefore, the given figure has rotational symmetry of order 6.
PRACTICAL GEOMETRY
297647
Mark \((\checkmark)\) against the correct answer. In the given figure, AOB is a straight line, \(\angle\text{AOC}=68^\circ\) and \(\angle\text{BOC}=\text{x}^\circ\). The value of x is: 8
1 32
2 22
3 112
4 132
Explanation:
112 In the figure \(\angle\text{AOC}=68^\circ\) But \(\angle\text{AOC}+\angle\text{BOC}=180^\circ\) (Linear pair) \(68^\circ+\text{x}=180^\circ\) \(\Rightarrow\text{x}=180^\circ-68^\circ=112^\circ\)
PRACTICAL GEOMETRY
297648
Which is the longest side in the triangle PQR right angled at P?
1 PR
2 PQ
3 QR
4 None of these
Explanation:
QR
PRACTICAL GEOMETRY
297649
If the area of the right angle triangle is given then to construct the triangle, we must know:
NEET Test Series from KOTA - 10 Papers In MS WORD
WhatsApp Here
PRACTICAL GEOMETRY
297646
The order of rotational symmetry in the Fig given below is: 7
1 4
2 8
3 6
4 Infinitely many
Explanation:
6 Since, the number of times a figure fits onto itself in one full turn is called order of rotational symmetry. Therefore, the given figure has rotational symmetry of order 6.
PRACTICAL GEOMETRY
297647
Mark \((\checkmark)\) against the correct answer. In the given figure, AOB is a straight line, \(\angle\text{AOC}=68^\circ\) and \(\angle\text{BOC}=\text{x}^\circ\). The value of x is: 8
1 32
2 22
3 112
4 132
Explanation:
112 In the figure \(\angle\text{AOC}=68^\circ\) But \(\angle\text{AOC}+\angle\text{BOC}=180^\circ\) (Linear pair) \(68^\circ+\text{x}=180^\circ\) \(\Rightarrow\text{x}=180^\circ-68^\circ=112^\circ\)
PRACTICAL GEOMETRY
297648
Which is the longest side in the triangle PQR right angled at P?
1 PR
2 PQ
3 QR
4 None of these
Explanation:
QR
PRACTICAL GEOMETRY
297649
If the area of the right angle triangle is given then to construct the triangle, we must know:
7