Classes
Class 9Class 10First YearSecond Year
$1. Two equal chords of a circle intersect show that the segments of the one are equal corresponding to the segments of the other.$

$3. If length of the chord \overline{A B}=8 \mathrm{~cm} . Its distance from the centre is 3 \mathrm{~cm} then find the diameter of such circle.$

$(xi) Locus of a point in a plane equidistant from a fixed point is called(a) radius(b) circle(c) circumference(d) diameter$

$Example: Prove that the largest chord in a circle is the diameter.$

$(v) Radii of a circle are(a) all equal(b) - double of the diameter(c) all unequal(d) half of any chord$

$2. Two chords of a circle do not pass through the centre. Prove that they cannot bisect each other.$

$(ii) In the circular figure A \widehat{C B} is called(a) an arc(b) a secant(c) a chord(d) a diameter$
The text passage contains multiple mathematical questions and statements, including word problems and geometric proofs, but no answers are provided for these questions.
multiple_questions
Given a text passage, determine:
    1. If it contains a mathematical question (including word problems or calculations)
    2. If an answer to that mathematical question is provided in the text

First, describe the content structure you found in 1-2 sentences.

Then provide your analysis in the following format:
TYPE: <one of the following values>
- NO_QUESTION
- SINGLE_QUESTION
- SINGLE_QUESTION_WITH_ANSWER
- MULTIPLE_QUESTIONS
- MULTIPLE_QUESTIONS_WITH_ANSWERS
system
Classes
Class 9Class 10First YearSecond Year
$1. Two equal chords of a circle intersect show that the segments of the one are equal corresponding to the segments of the other.$

$3. If length of the chord \overline{A B}=8 \mathrm{~cm} . Its distance from the centre is 3 \mathrm{~cm} then find the diameter of such circle.$

$(xi) Locus of a point in a plane equidistant from a fixed point is called(a) radius(b) circle(c) circumference(d) diameter$

$Example: Prove that the largest chord in a circle is the diameter.$

$(v) Radii of a circle are(a) all equal(b) - double of the diameter(c) all unequal(d) half of any chord$

$2. Two chords of a circle do not pass through the centre. Prove that they cannot bisect each other.$

$(ii) In the circular figure A \widehat{C B} is called(a) an arc(b) a secant(c) a chord(d) a diameter$
user
The text passage contains multiple mathematical questions and statements, including word problems and geometric proofs, but no answers are provided for these questions.

TYPE: MULTIPLE_QUESTIONS