AP Class 6 FA2 Question Paper 2023 Maths

04 FORMATIVE ASSESSMENT - II - 2023 - 24 MATHEMATICS 20 Class : VI ] (Max. Marks : 20) [ Time : 45 Mins. Name of the Student : ..................................................... Roll No. : .............. I. Solve these problems. 4x1=4 ÁøÏ+~ düeTdü´\qT kÕ~Û+#·TeTT. 1. A polygon has 5 sides.This polygon is called ____________ 5 uÛTÑ C≤\T >∑\ ãVüQuÛTÑ õì _____________ n+{≤s¡T. 2. H.C.F of two consecutive numbers is _____________ s¬ +&ÉT es¡Tdü dü+K´\ >∑.kÕ.uÛ≤. _____________ 3. Two centimeters are equal to ____________ millimeters. 2 ôd+{°MT≥sY\T ____________ $T*¢MT≥s¡≈¢ î£ düe÷q+. 4. The line segment PQ is denoted by [ ] PQ s π U≤ K+&ÉeTTqT Bì <ë«sê dü÷∫kÕÔsT¡ a) •PQ b) PQ c) PQ d) PQ II. Solve the following problems. 2x2=4 ÁøÏ+~ düeTdü´\qT kÕ~Û+#·TeTT. 5. Find the least number which when divided by 12, 16, 14 and 36 leaves a remainder 7 in each case. 12,16,14 eT]j·TT 36\#˚ uÛ≤–+∫q|ü⁄&ÉT Á|ü‹kÕ] X‚w+ü 7 e#˚à ø£˙dü dü+K´qT ø£qT>=q+&ç. 6. Name each of the following triangles in two different ways. ÁøÏ+~ Ç∫Ãq Á‹uÛTÑ C≤\≈£î s¬ +&ÉT $_Ûqï e÷sêZ\˝À ù|s¡T¢ ô|≥º+&ç. 17cm 15cm i) ii) 9cm ) 8cm 9cm [ Turn Over

2 III. Solve the following problem. 1x4=4 ÁøÏ+~ düeTdü´qT kÕ~Û+#·TeTT. 7. Where will the hour hand of a clock stop in the following cases. (explain your answer.) ÁøÏ+~ dü+<äsꓤ\˝À >∑&j ç ÷· s¡+˝À >∑+≥\ eTT\T¢ mø£ÿ&É Ä>∑T‘·T+~ ? MT düe÷<ÛëqeTTqT $e]+#·+&ç. 1 a) Starts at 2 and makes of a revolution, clockwise ? 2 1 2 e<ä› ÁbÕs¡+uÛyÑ TÓ Æ düe´~X¯˝À 2 |ü]ÁuÛeÑ TD+ #˚dqæ |ü⁄&ÉT 3 b) Starts at 5 and makes of a revolution, clockwise ? 4 3 5 e<ä› ÁbÕs¡+uÛyÑ TÓ Æ düe´~X¯˝À 4 |ü]ÁuÛeÑ TD+ #˚dqæ |ü⁄&ÉT IV. Solve the following problem. 1x8=8 ÁøÏ+~ düeTdü´qT kÕ~Û+#·TeTT. 8. a) Check whether the number 10824 is divisible by 2,3, 4, 5 using divisibility rules. Justify your answer. uÛ ≤ »˙j· T ‘ê dü ÷ Á‘ê\qT ñ|ü j Ó ÷ –+∫ 10824 dü + K´ 2,3,4,5 \#˚ uÛ≤–+|üã&ÉT‘·T+<√ ˝Ò<√ dü]#·÷&É+&ç. MT düe÷<ÛëHêìï düeT]ú+#·+&ç. (Or) b) Draw any four types of polygons and name them. @yÓH’ ê Hê\T>∑T s¡ø±\ ãVüQuÛTÑ E\qT ^j·T+&ç eT]j·TT yêìøÏ ù|s¡T¢ ô|≥º+&ç?