Step 1: Draw \[\text{AB = 5}\text{.6 cm}\]and construct\[\angle BAX=75{}^\circ \]. |
Step 2: With A as centre and radius = 3.3 cm, cut off AD = 3.3 cm along AX. |
Step 3: Join BD. With D as centre and radius = 4.1 cm, draw an arc. |
Step 4: With B as centre and radius \[=4.1cm\], draw an arc to cut the arc drawn in above step at C. Join BC, CD to obtain the required quadrilateral ABCD. |
A) Step 1 only done clear
B) Step 2 only done clear
C) Step 3 only done clear
D) Step 4 only done clear
View Solution play_arrowA) Four done clear
B) Five done clear
C) Three done clear
D) Two done clear
View Solution play_arrow1. With A as centre and radius equal to 4 cm, draw an arc cutting AY at D. |
2. At A, draw \[\angle YAB=\text{ }120{}^\circ \]. \[[\because A+B=180{}^\circ ]\] |
3. At B, draw \[\angle XBA=60{}^\circ \]. |
4. Draw \[AB=5cm\]. |
5. Join CD. |
6. With B as centre and radius equal to 4 cm, drawn an arc cutting BX at C. |
A) 4, 3, 6, 2, 1, 5 done clear
B) 4, 3, 2, 6, 5, 1 done clear
C) 4, 6, 3, 1, 2, 5 done clear
D) 4, 3, 6, 2, 5, 1 done clear
View Solution play_arrowStep 1: With B as centre and radius 2.5 cm, cut off BC = 2.5 cm along BY. |
Step 2 : Construct \[\angle XAB=60{}^\circ \] at A. |
Step 3: Join\[CD\]. |
Step 4: With A as centre and radius 4cm, cut off AD =4 cm along AX. |
Step 5: Draw \[\text{AB=5}\text{.1 cm}\]. |
Step 6: Construct \[\angle ABY=85{}^\circ \] at \[B\]. |
A) 5, 2, 4, 1, 3, 6 done clear
B) 5, 4, 2, 1. 6, 3 done clear
C) 5, 2, 4, 6, 1, 3 done clear
D) 5, 2, 4, 1, 6, 3 done clear
View Solution play_arrowA) Square done clear
B) Trapezium done clear
C) Rhombus done clear
D) Rectangle done clear
View Solution play_arrowStep 1: Draw AB= 3.5cm. |
Step 2: Draw \[\angle XAB\text{ }=\text{ }75{}^\circ \] at A and \[\angle ABY=105{}^\circ \] at \[B\]. |
Step 3: With B as centre and radius\[BC=6.5\text{ }cm\], draw an arc to intersect BV at C. |
Stap4: At C, draw \[\angle ADC\text{ }=\text{ }120{}^\circ \]such that \[CZ\] meets AX at D. |
A) Step 1 only done clear
B) Step 2 only done clear
C) Step 3 only done clear
D) Step 4 only done clear
View Solution play_arrowquestion_answer7) To construct a kite, which of the following is necessary?
A) Two adjacent unequal sides and included diagonal done clear
B) Two adjacent equal sides and included diagonal done clear
C) Length of opposite sides done clear
D) None of these done clear
View Solution play_arrowA) It is possible to draw the quadrilateral. done clear
B) It is not possible to draw the quadrilateral, since \[AD\div DC<AC\]. done clear
C) It is possible to draw the quadrilateral, since\[AD+DC<AC\] done clear
D) None of these done clear
View Solution play_arrowquestion_answer9) To construct a quadrilateral ABCD, which of the following parts is necessary?
A) Length of AB done clear
B) Length of BC done clear
C) Measure of\[\angle A\], \[\angle B\]and \[\angle C\] done clear
D) All of these done clear
View Solution play_arrowquestion_answer10) Which of the given properties of a parallelogram is necessary to construct it?
A) Opposite sides of a parallelogram done clear
B) Opposite angles of a parallelogram done clear
C) Diagonals of a parallelogram done clear
D) Both (a) and (b) done clear
View Solution play_arrowStep 1: With A as centre and radius 2.9 cm, draw an arc to cut AX at D. |
Step 2: At B, draw \[\angle \text{ZBA=95 }\!\!{}^\circ\!\!\text{ }\] so that ZB intersects YD at C, |
Step 3: Draw AB= 5.3cm. |
Step4: At D draw \[\angle DY=110{}^\circ \] |
Step 5: At A draw \[\angle XAB=70{}^\circ .\] |
A) 3, 4, 2, 1, 5 done clear
B) 3, 5, 1, 4, 2 done clear
C) 3, 1, 5, 4, 2 done clear
D) 3. 5, 4, 2, 1 done clear
View Solution play_arrowquestion_answer12) Match the following.
Column - I | Column - II |
(P) Construction of a quadrilateral can be possible if at least | (1) two unequal sides and included diagonal are given |
(Q) Construction of quadrilateral must satisfy | (2) Five independent elements are given |
(R) A kite can be drawn if its | (3) 4 sides, 4 angles and 2 diagonals |
(S) A quadrilateral has | (4) triangle inequality and angle sum property of a triangle. |
A)
P | Q | R | S |
3 | 2 | 4 | 1 |
B)
P | Q | R | S |
3 | 4 | 2 | 1 |
C)
P | Q | R | S |
2 | 4 | 1 | 3 |
D)
P | Q | R | S |
4 | 3 | 1 | 2 |
Step 1: Draw \[\overline{AB}=6\text{ }cm\] |
Step (i): Join \[\overline{AD}\] and\[\overline{BD}\]. |
Step (ii): With A as centre, draw an arc of radius 4 cm. |
Step (iii): With B and D as centres and with 4 cm and 6 cm as radii, respectively, draw arcs to cut each other at C. |
Step (iv): With B as centre, draw an arc of radius 3 cm to cut the arc drawn in step (ii) at point D. |
Step 6 : Join \[\overline{\text{CD}}\] and\[\overline{BC}\], ABCD is the required parallelogram. |
A) (ii), (iv), (iii), (i) done clear
B) (iii), (ii), (v), (iv) done clear
C) (ii), (iv), (i), (iii) done clear
D) None of these done clear
View Solution play_arrowquestion_answer14) To construct a convex quadrilateral, which of the following cases is INCORRECT?
A) When the lengths of four sides and one diagonal are given, done clear
B) When the lengths of three sides and the two diagonals are given. done clear
C) When the lengths of four sides and one angle are given, done clear
D) When the lengths of two sides and two included angles are given. done clear
View Solution play_arrowStep 1: Draw\[\text{AC=8 cm}\]. |
Step 2: Draw PQ, the perpendicular of AC. PQ intersects AC at point O. |
Step 3: With O as centre and radius equal to 3 cm, drawn an arc cutting OP at D. |
Step 4: With O as centre and radius equal to 3 cm, draw another arc cutting OQ at B. |
Step 5: Join AB, BC, CD and DA. |
A) Step 2 only done clear
B) Step 3 only done clear
C) Step 4 only done clear
D) Both Step 2 and Step 5 done clear
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