question_answer1) Through a line in a plane, number of lines that can be drawn is ______.
A) 1 done clear
B) 2 done clear
C) 0 done clear
D) Infinite done clear
View Solution play_arrowA) \[\text{60 }\!\!{}^\circ\!\!\text{ }\] done clear
B) \[\text{60 }\!\!{}^\circ\!\!\text{ }\] and \[\text{90 }\!\!{}^\circ\!\!\text{ }\] done clear
C) \[\text{0 }\!\!{}^\circ\!\!\text{ }\] and \[\text{90 }\!\!{}^\circ\!\!\text{ }\] done clear
D) \[\text{120 }\!\!{}^\circ\!\!\text{ }\] and \[\text{180 }\!\!{}^\circ\!\!\text{ }\] done clear
View Solution play_arrowA) 5.5 cm done clear
B) 13 cm done clear
C) 7.5 cm done clear
D) 13.5cm done clear
View Solution play_arrowA) \[\overline{\text{MP}}\bot \overline{\text{NP}}\] done clear
B) \[\overline{\text{MN}}||\overline{\text{NP}}\] done clear
C) \[\overline{\text{MN}}||\overline{\text{MP}}\] done clear
D) \[\overline{\text{MN}}\bot \overline{\text{NP}}\] done clear
View Solution play_arrowA) \[\text{20 }\!\!{}^\circ\!\!\text{ }\] done clear
B) \[\text{40 }\!\!{}^\circ\!\!\text{ }\] done clear
C) \[\text{60 }\!\!{}^\circ\!\!\text{ }\] done clear
D) None of these done clear
View Solution play_arrowquestion_answer6) A line segment has ______ end points.
A) No done clear
B) 2 done clear
C) 1 done clear
D) 3 done clear
View Solution play_arrowquestion_answer7) Number of perpendicular bisectors for a line segment is
A) Three done clear
B) Five done clear
C) One done clear
D) Infinite done clear
View Solution play_arrowA) Bisect angle between \[\text{120 }\!\!{}^\circ\!\!\text{ }\] and \[\text{180 }\!\!{}^\circ\!\!\text{ }\] done clear
B) Bisect angle between \[\text{60 }\!\!{}^\circ\!\!\text{ }\] and \[\text{120 }\!\!{}^\circ\!\!\text{ }\] done clear
C) Bisect angle between \[\text{0 }\!\!{}^\circ\!\!\text{ }\] and \[\text{160 }\!\!{}^\circ\!\!\text{ }\] done clear
D) None of these done clear
View Solution play_arrowA) 4.2cm done clear
B) 4cm done clear
C) 4.1cm done clear
D) 16.4cm done clear
View Solution play_arrowquestion_answer10) Number of set squares in geometry box is
A) 0 done clear
B) 1 done clear
C) 2 done clear
D) 3 done clear
View Solution play_arrowStep 1: Draw a line EF and mark a point O on it. |
Step 2: Place the pointer of the compass at O and draw an arc of convenient radius which cuts the line EF at point P. |
Step 3: With the pointer at A (as centre) now draw an arc that passes through O. |
Step 4: Let the two arcs intersect at Q. Join OQ. We get \[\angle \text{QOP}\]whose measure is\[\text{60 }\!\!{}^\circ\!\!\text{ }\]. |
A) Only Step-1 done clear
B) Both Step-2 and Step-3 done clear
C) Only Step-3 done clear
D) Both Step-3 and Step-4 done clear
View Solution play_arrowquestion_answer12) Fill in the blanks.
(i) Perpendicular bisector of the diameter of a circle passes through the P of the circle. |
(ii) If B is image of A in line l and D is image of C in line l, then AC = Q . |
(iii) Angle bisector is a ray which divides the angle in R equal parts. |
A)
P | Q | R |
Centre | BD | 2 |
B)
P | Q | R |
Centre | AD | 1 |
C)
P | Q | R |
Centre | AB | 1 |
D)
P | Q | R |
Centre | BC | 2 |
1. With A and B as centres and a radius greater than AP construct two arcs, which cut each other at Q. |
2. Join PQ. Then \[\overline{\text{PQ}}\] is perpendicular to l. We write \[\overline{\text{PQ}}\bot l\]. |
3. With P as centre and a convenient radius, construct an arc intersecting the line l at two points A and B. |
4. Given a point P on a line l. |
A) 4-3-1-2 done clear
B) 3-4-2-1 done clear
C) 4-1-3-2 done clear
D) 1-2-3-4 done clear
View Solution play_arrowquestion_answer14) State 'T' for true and 'F' for false.
(i) It is possible to divide a line segment in 5 equal parts by perpendicularly bisecting a given line segment 5 times. |
(ii) With a given centre and a given radius, only one circle can be drawn. |
(iii) If we bisect an angle of a square, we get two angles of \[\text{45 }\!\!{}^\circ\!\!\text{ }\] each. |
A)
(i) | (ii) | (iii) |
F | T | T |
B)
(i) | (ii) | (iii) |
F | T | F |
C)
(i) | (ii) | (iii) |
T | F | T |
D)
(i) | (ii) | (iii) |
T | T | F |
question_answer15) Read the statements carefully.
Statement 1: Two lines are said to be perpendicular if they intersect each other at an angle of \[\text{90 }\!\!{}^\circ\!\!\text{ }\]. |
Statement 2: A unique circle can be drawn passing through the given centre. |
A) Both Statement - 1 and Statement - 2 are true. done clear
B) Statement - 1 is true and Statement - 2 is false. done clear
C) Statement-1 is false and Statement-2 is true. done clear
D) Both Statement-1 and Statement-2 are false. done clear
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