MCQs Chords and Arcs Class 10

The post is about MCQs Chords and Arcs from Chapter 11 of Class 10 Mathematics. There are 10 multiple-choice questions from Chords and Arcs. Let us start with the MCQs Chords and Arcs Quiz from 10th Class Mathematics.

Online Multiple-Choice Questions about Angles in a Segment of a Circle

1. The length of a chord and the radial segment of a circle are congruent, the central angle made by the chord will be:

 
 
 
 

2. If a chord of a circle subtends a central angle of $60^\circ$ then the length of the chord and the radial segment are

 
 
 
 

3. The chord length of a circle subtending a central angle of $180^\circ$ is always

 
 
 
 

4. an arc subtends a central angle of $40^\circ$ then the corresponding chord will subtended a central angle of:

 
 
 
 

5. If an arc of a circle subtends a central angle of $60^\circ$, then the corresponding chord of the arc will make the central angle of:

 
 
 
 

6. Out of two congruent arcs of a circle, if one arc makes a central angle of $30^\circ$ then the other arc will subtend the central angle of:

 
 
 
 

7. A pair of chords of a circle subtending two congruent central angles is

 
 
 
 

8. A 4cm long chord subtends the central angle of $60^\circ$. The radial segment of this circle:

 
 
 
 

9. The semi-circumference and the diameter of a circle both subtend a central angle of

 
 
 
 

10. The arcs opposite to incongruent central angles of a circle are always

 
 
 
 

MCQs Chords and Arcs Mathematics Class 10

  • A 4cm long chord subtends the central angle of $60^\circ$. The radial segment of this circle:
  • The length of a chord and the radial segment of a circle are congruent, the central angle made by the chord will be:
  • Out of two congruent arcs of a circle, if one arc makes a central angle of $30^\circ$ then the other arc will subtend the central angle of:
  • an arc subtends a central angle of $40^\circ$ then the corresponding chord will subtended a central angle of:
  • A pair of chords of a circle subtending two congruent central angles is
  • If an arc of a circle subtends a central angle of $60^\circ$, then the corresponding chord of the arc will make the central angle of:
  • The semi-circumference and the diameter of a circle both subtend a central angle of
  • The chord length of a circle subtending a central angle of $180^\circ$ is always
  • If a chord of a circle subtends a central angle of $60^\circ$ then the length of the chord and the radial segment are
  • The arcs opposite to incongruent central angles of a circle are always
MCQs Chords and Arcs Class 10 Mathematics

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MCQs Tangent of a Circle Quiz

This post is about the MCQs Tangent of a Circle. In this post, there are 15 multiple-choice questions from chapter 10 of 10th Class Mathematics. Let us start with the MCQs Tangent of a Circle.

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Online MCQs Tangent of A Circle

  • In the adjacent figure of the circle, the line is $\overleftrightarrow{PTQ} named as
  • In a circle with center O, $\overline{OT}$ is the radical segment and $\overleftrightarrow{PTQ}$ is the tangent line, then
  • In the adjacent figure find semicircular area if $\pi=3.1416$ and $m\overline{OA}=20cm$.
  • In the adjacent figure find half the perimeter of a circle with center $O$ if $\pi = 3.1416$ and $m\overline{OA}=20cm$.
  • A line which has two points in common with a circle is called
  • A line which has only one point in common with a circle is called
  • Two tangents drawn to a circle from a point outside it are ————- in length.
  • A circle has only one
  • A tangent line intersects the circle.
  • Tangents drawn at the ends of a diameter of a circle are ————– to each other.
  • The distance between the centers of two congruent touching circles externally is
  • In the adjacent circular figure with center $O$ and radius 5cm. The length of the chord intercepted at 4cm away from the center of this circle is
  • In the adjoining figure, there is a circle with center $O$. If $\overline{CD |}$ diameter $\overline{AB}$ and $m\angle AO120^\circ$, then $m\angle ACD$ is
  • In the given diagram find $m\overline{OA}$ if $m\overline{OB}=8cm$, $m\overline{OP}=4cm$ and $m\overline{OQ}=12cm$.
  • In the given diagram find $m\overline{OX}$ if $\overline{OA=6cm}$ and $m\overline{OY}=9cm$.
Chapter 10: MCQs Tangent of a Circle

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MCQs C Language Intermediate Quiz 5

This post is about MCQs C Language Programming. It consists of 20 multiple-choice questions covering an introduction to C/C++ Language, header files, Preprocessor directives, and syntax errors. Let’s start with the MCQs C Language Quiz.

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Online MCQs c Language Programming Quiz

  • C is a ————–
  • C language was designed to write programs for
  • Turbo C++ can compile
  • *.exe file is produced by the
  • Which of the following keys is used to save a file?
  • Preprocessor directives are commands for
  • Debug is the process of
  • C Language was developed in
  • The extension of the C source program is
  • The process of converting source code into object code is known as
  • C statement ends with a
  • C Language programs are divided into units called
  • The statements written by the programmer are called
  • the target code produced by the compiler is
  • ————- is a loop statement.
  • Which of the following is used to donate preprocessor directives?
  • In C/C++ language, header files contain
  • Which header file contains information about standard input/output functions?
  • The name of the header file is written between
  • A program syntax error is detected by
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MCQs Numerical Ability Quiz 4

The post is about MCQs on Numerical Ability Quiz with Answers. There are 20 multiple-choice questions to check the aptitude using numerical ability. Numerical Ability Test is designed to test candidates’ mathematics skills. This test measures the candidates’ ability to understand, interpret, and logically evaluate numerical information. Let us start with Quiz Numerical Ability Quiz.

Please go to MCQs Numerical Ability Quiz 4 to view the test

Online MCQs Numerical Ability Quiz with answers

  • 5789 – 2936 + 1089 = ?
  • $\frac{\sqrt{?}}{9} = 3$
  • $3^2 \times 4^2 = (?)^2$
  • $\frac{?}{20} = \frac{45}{?}$
  • $\frac{16.9}{169}\times 0.169 = ?$
  • $\frac{15}{\sqrt{9}}\times \frac{8}{\sqrt{4}}\times \frac{140}{\sqrt{?}}$
  • $\frac{(47-55)^2}{23}=?$
  • $\frac{3}{81}$ of 18 = ?
  • $(37.5 – 0.38) \div 0.04=?$
  • $\sqrt{625}\div 0.5=?$
  • $4\times 9 \times \sqrt{1296}=?$
  • $\frac{\sqrt{625}}{5}\times \frac{144}{3}\times 0.07 = ?$
  • $\sqrt{(133-84)+(25\times 4)=?}$
  • $(c)^4 + 2^4 + 2 \times 0.25=?$
  • If $x<y$ and $z=\frac{1}{2}$ and $a=\frac{2}{2}y$ then
  • 12% of 1200 = ?
  • $2\frac{2}{7} \div \left[ 1 \frac{4}{11} \times 2\frac{4}{9}\right]$
  • $\frac{4}{5} – \frac{11}{15} = ?$
  • 16:24::?:72
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