Related MCQs

• Direction: In each of the following questions, a figure X is given. Choose a figure from the four options such that this figure and the figure X can form a complete square after fitting into each other.
•  Direction: In each of the following questions, a Fig. (X) is given. Select one figure from the four alternative figures, which fits exactly into the given Fig. (X) in order to form a complete square.
• Direction: In each of the following questions, four or five geometrical figures are shown. Some of them when fitted together form an equilateral triangle. In order to form such a complete equilateral triangle choose the appropriate alternative.  
• Direction: In each of the following questions a set of five figures 1, 2, 3, 4 and 5 is provided. Out of them three figures when fitted into each other forms a complete square. Choose an option representing such three figures.
• Direction: In each of the following questions, four or five geometrical figures are given You have to select an option that contains all the segments of a complete square.
• The construction of a\[\Delta LMN\]in which LM = 8 cm, \[\angle L={{45}^{o}}\]is possible when (MN + LN) is ___ .
• Given below are the steps of construction of two tangents to the circle (without using the centre of the circle) of radius 4 cm from point P. Which of the following steps is INCORRECT? Steps of Construction Step I: Draw a circle of radius 4 cm and take a point P outside the circle and draw a secant PAB, intersecting the circle at A and B. Step II: Produce AP to C such that\[AP=CP\]. Draw a semicircle with CB as diameter. Step III: Draw PD 1 CB, intersecting the semicircle at D. With P as centre and PC as radius draw arcs to intersect the given circle at T and T. Step IV: Join PT and PT. Then, PT and PT are the required tangents.
• Which of the following steps of construction is INCORRECT while drawing a tangent to a circle of radius 5 cm and making an angle of 30° with a line passing through the centre. Steps of Construction Step I: Draw a circle with centre O and radius\[2.5\text{ }cm\]. Step II: Draw a radius OA of this circle and produce it to B. Step III: Construct an angle \[\angle AOP\] equal to the complement of \[{{30}^{o}}\] i.e. equal to\[{{150}^{o}}\]. Step IV: Draw perpendicular to OP at P which intersects OA produced at Q. Clearly, PO is the desired tangent such that \[\angle OQP={{30}^{o}}\]