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9th Mathematics MCQ's Q1. Choose the correct answer. af CArgerne ut MeFi. edie 1. Which is order of a square matrix? tin eb Ab Liens A 1-by-2 (B) 2-by-2 (A) 3-by-2 (0) 2-by-t (0) 2. The order of matrix[ 2 4 Js: nent 21 ee 2 2-by-2 (D) i-by-1 (C) ‘A-by-2 (8) 2-by-1 (A) 3. The idea of matrices is given by: 6 ebLnnnWodt 8 John Napier A“ wy (D) Al-Khwarzmi 5241 (C) Briggs .(B) “Arthur Cayley 25 2,1 (A) 4, Arthur Cayley introduced the theory of matrices in: nt ras O26 fos BT A 4860 (0) 1858 (C) 1856°(B) 1854 (A) 5. [4 ] xS 4 5 The order of matrix! 0 | is: PR “eg “fs 4 Le! AY” 6 ar 3.043 () 2y2(0) Sy @) 3: (A) 6. .[a+34]_[-34 _ — o£? 5 ty] 043 4]_[-3 477 8 Hl & || f $ then the value of isequalta:, Sneisedr| a ‘|| P sh 6 (0) 3 38) 7. bed JT 7 g is called__ matrix. iy ne) Het YE se v2 0 0 J¥2 es 0 J2 Unit + (0) _ sei es(C) Scalar <“(B) Zero 5} (A) 8. 24 4 Order of transpose of 01 Is 2D 1-by-3, 0)», Sby-t (C) pet 8 eoncnieve9 ifes 32 2by-3 (8) Sby-2 (A) xa 7 1-21 then X is equal to: pane] )-[3109 Ee [o2]@ [22]© [20] 10. Product of [ x | 2 Js: oe AL x yl 4 pres 10 [x+2y] (D) [2x-y] (C) [x-2y] (8) [x+y] (A) 6} CamScanner "1 20 ‘Was[1 2 Janda=| > ¢ } then “AB" is equal to: ethene =| 38 bia=[12]4" [z]o [s2]@ [Z]o [42] @ . 12 12. oduct of [1 2]| aA eer oe[ 2] 5] [-13] (0) [3] (C) [13] (8) [3] (A) 13. aa] } 2s equal to. “
then the value of "x" is: ofrcd SXF 109 5,8 =5A 4 4 (0) 3 (C) 2 (8) 1@ 55. In log 64 = 2. the value of "x" is: -c 23 fx’ tlog,64=2 .55 8 (D) 642 (C) 2 (8) 64 (A) CamScanner 56. The approximately value of e is: -cdncdl Fe 56 10 (0) 3.14 (C) 2.718 (B) 0 (A) 87. Pp). 23 (2) The value of log (2) sessseens sree meee? Glog q log q - log p (D) log p + log q (C) loge @ log p- log q (A) log q 58. log p - log q =... =logp-logq .58 fa (2 0) 109 (¢) log(p-a) (8) log (2) (A) log q Pp 59. log m" can be written as: -e Fy —......flogm” 59 log (mn) (0) nilog m (C) m log n (8) (log m)" (A) 60. log, a x log, b can be written as: HEI. nuusflogpaxlog,b .60 log, ¢ (0) loga b (C) log. a (B) loga ¢ (A) 61. log, x is equal to: EvsennB eA slogyr 61 logy log,z log,x me 0) ~o wee O) wae 62. (4x+3y—2) is an algebraic.......... oe send ILI (AX+ 3y—2) 62 Inequation =u.- 4 (D) Equation =1-(C) Sentence . 7 (B) Expression .12 (A) 63. The degree of polynomial 4x4 +2x2y is: aS I? ars 2x2yoi 63 4(2) 3 (©) 2 (8) 1 (A) a ee , 1. & a-b atb Feb ath -2b -2a 2a ap? ©) ap a ® ao =~ 2 p2 85. a? 0? i, equ ae oP b atb ab (0) arb (C) (a+b)? @) (a-b)? (A) 66. Every polynomials ......... expression. < Patna P(X) LE E, 6 Irrational 3,4 (D) Rational #*t (C) Real 2 (6) Complex 3? (A) 67. a°+b*is equal. severe c140°4D? 67 (a-b)(a?+ab-b?) (D) (a-b)(a®-ab+b?) (C) (atb)(a’-ab+b’) (B) (a-b)(a?+ab+b’) (A) 1 Pott (C) e-4-( -+) deseeeeane ) 68 69. g3— p3 is equal to: (a—b)(a?-ab+b?) (0) (a—b)(a2+ab—b?) (C) 70. (3+/2)(3-V2) is equal. 1 (0) 1) 85. If (x—1) is factors of (x3 — kx?-+ 11x—6) then find Skih 75263 — 2+ 11x) 2G A (x= 1)4 85 the value of K? Snot 18 (0) -18 (C) 6 (A) 86. If (x2) is factor of P(x) = x2+2kx+8 then the ei Shih 226 P(x) = Da biatens A (x-2) 4 86 value of k is: -U% 2 (0) 2 (C) -3 (8) 3 (A) 87. H.C.F of p3q — pq? and p5q?—p2q° is: ep Sq? —p?q>!p°q -pqiu¥ 87 pq(p?-q*) (0) 29?(p-q) (C) pq(e=a) (8) pq(p?—q?) (A) 88. H.C.F of 5x2y2 and 20x3y3 is: cnn 1620x373 015 x2y2 yi 88 5xy (0) 100x*y5 (Cc) 20x3y3 (8) 5x2y? (A) 89. H.C.F of x—2 and x24 y—6 is: ween ky? + x—GaIx— 2H 89 x#2 (0) x-2 x+3 (8) x2+x-6 (A) 90. H.C.F of g3+ 3 and q2— ab +b? is: ern eb? — ab +b2193+ p> 90 a+b? (0) (a-b) ©) a?—ab+b? (8) a+b (A) 91. H.C.F of x2-5x+6 and x2— x6 is: sent Web x2 — x—G1x2—5x +6 91 x-2 (0) x24 (C) x#2 (8) x-3 (A) 92. H.C.F of g2— 2 and g3— pis: oe ene 163 — p3.sig?— 2 92 a?—ab+b? (0) a*+ab+b? (C) atb (8) a-b (A) 93. H.CF of x2-+4 x43, x24 3x42 ANd x24 5x4 1S one MEE SX AA IZA OX + IZ AKT 93 -< (x+4)(c+1) 0) x43 (0) (x+41)(x+2) @) xH (A) 94. L.C.M of 15x2, 45xy and 30xyz is: oe nd SENSE ZOXYZ1A5XY 1 5x2 94 15x?yz (0) 15xyz (C) 90x?yz (8) 90xyz (A) 95. L.C.M of g2+ 2 and g4—p4 Is: oer MSHI GS — bt sig? + 2 95 a-b (0) a*—p4 (C) a?—b? (8) a?+ pb? (A) 96. The product of two algebraic expressions is equal to the welt Loow wari 1 Sais Meee PM obs 96 «Of their H.C.F and L.C.M. Product —*Ut (0) Quotient <7 »c (C) Difference 73 He (B) Sum tt (A) 97. The number of mathods to determine HCF are: Saree ausy xe be O7 4 (0) 3 (C) 2 (8) 1 (A) 98. L.C.M of g?—b? and g4—p4is: -e Pi seonitat — p4sig?—p? 98 a‘—b4 (0) a+b (C) a?-+b? (8) a?—p? (A) 99. H.C.F of 39x7y5z and 91 x5y®z? is: << e691 x5 87201 9Qx7 y3z 98 13x5y°z (0) 91x7y5z? (C) 13x5y5z (8) 13x7ySz? (A) 100. H.C.F of x2—4 and 2x?+ x6 is: ne bx? + x6 aly? —4 100 (x + 2)(2x- 3) (0) (2x- 2) (C) (x +2) (8) (x2) (A) CamScanner 101... a 1 [ a 1 101 Simply So?—p? * 3a-b eo NG Bab b 4a-b 4a 9a*—b? ©) sory? 9a?—b? ®) 9a?—p? “) 2 - 2 = 102, simpy cee 14 a+3 ne get 5A= 14 Y at3 102 a?-3a-18 a-2 - a’-3a-18 a-2 a-2 at+3 at+7 at3 i) a-6 ) a-2 ®) pada) 103... a3—b? | a2?+abt+b? /@-b? | a®?+ab+b? 103 Simplify aiapt atte? AW ae a+b a-b 1 HO) no a8 a 10. Simpy (242-1) (1- 2) ennai AEE) (1-20) 14 x+y x+y lat xty ra) a) Ye ~— (a) x x xty 105. The square root of g2— 2a +1 is: SOO ove Ale ¥Q2—2a +1 105 (a+1) (0) (a-1) (C) +(a+1) (A) 106. What should be added to complete the square of x4 +64? 4x? (0) we 16x? aw” iN ) Seb pK Sweex +64 4 -106 -8x? (B) 8x? (A) 107. The square root of x*+ + +2is: x o> (7-5) ) eves pluie bx + 7 42 107 . x +(x+4) 4) 108. Yo * The Sl I(r 2) on (+2) © aU Aue tx? -1+ a5 108 . 4x 1 (+3) © fe-3) 109. The value of "x" from the equation ./2x-3-7=0 is: wd X= 0x-3 -7 = Nene 109 26 (D) 52 (C) 40 (6) 7 (A) 110. The solution set of |x—4| =4 is: -cerd 6x4] =4 .110 0,8 (0) Empty (C) 0,-16 (8) 0,-8 (A) 111. Astatement involving any of the symbols >, <, > or GW nb Sher fet 3 (D) Parallel 17 (C) MLM nostundhz ey ibdet Ji 137 Non-collinear 4: 2 (B) 138. A triangle is formed by.......... non-collinear points. -eFesise d estaba Li 138 5 (0) 4) 3.(8) 2 (A) 139, Adosed figure consisting of three non-collinear points Sea A ae TTT S729 139 Circle +1 (D) Rectangle ~~ (C) ‘Square ¢, (B) Triangle +: (A) 140. A triangle having all sides congruent is called: we dun REwiUeL et 140 Isosceles .4Us1- (D) Right angle -121=%¢ (C) Equilateral gig. (B) Scalene ¢u>1s (A) 141. A triangle having two sides congruent is called: _ difos feiwnl yok 144 |___Isoscelese4vigie(D) ——Equilateralownsn-(C) Right angled _1121=4s (B) Scalene uv (A) 142. A A quactiatara having each angle equal to is ON aaa V0 at UL 142 Rhombus .¢” (D) Rectangle =" (C) Trapezium 3'33(B) _ Parallelogram ¢ wunsiiz (A) 143. How many right angles a parallelogram has? Salat 16 LZ Low Siri 143 3 (0) 20) 1) 0 (A)| 144, How many angles are equal to 90° in right angle Std LO iT te ists 144 triangle? None of these (D) 3 (C) 2) 1(A)| 145. Mid-point of the points (2,2) and (0,0) is: So essen eG dy-6(2,2).1(0,0)4¢ 145 (-4,-1) (D) (0,1) (C) (1,1) (A) | 146, Mid-point of the points (2,-2) and (-2,2) is: c Bde s26(2,-2)1(-2,2) 405 146 (1,1) (D) (0,0) (C) (-2,-2) (B) (2,2) (A) 147, Miso of the line segment joining A(2, 5) and B(-1, oe eeree BY EBT 11) .tA(2,5) 4059926557 147 Is: (1,6) (D) (4/3, 2) (C) (1/2, 3) (B) (3,7) (A CamScanner 148. Mid-point of the line segment joining each of the pair —......... Sib wt Se Lis sieL se Bl-4,3)stA(-4,9) 148 A(-4,9) and B(-4,-3) is: -< (8,6) (0) (0,-12) (C) (8.6) (8) (4,3) (A) 149. Mid-point of the points (6,3) and (-3,3) is: -e bien &(-3,3).11(6,3)40 149 ¥18 (0) 3V73 (C) 745 (8) 45 (A) 150. Mid-point of the points A(8,0) and B(0,-12) is: 2S vee ene SMe 26B(0,-12) 214 (8,0) 40503 43 283 150 (0, 6) (0) (4, -6) (C) (4,0) (8) (0, -12) (A) 151. Aline segment has......... points: tere Ly 8 161 4 (0) 3 (C) 2(8) 1A) 152. The symbol used for angle is: werk £ sid 162 > (0) 3 Vv @) Z (A) 153. The symbol used for equal of equation is: eS Sen 153 = (0) = (C) = (8) = (A) 154. The symbol used for congruent is: wedi bh LS 154 =O # (0) = (@) ~ (A) 155. Number of sides of a triangle: sui nb Let 155 5 (0) 4 (C) 3-8) 2 (A) 156. A triangle has sides: te nem Leei 156 4 (0) 3-(C) 2) 1A) 157. Number of component of a triangle is: eu n2IPL EEL BT 6 (0) 5 (C) 4 (6) 2 (A) 158, The sum of intemal angles of the triangle is: wctrs tb uylidulet 158 240° (0) 180° (C) 120° (8) 60° (A) 159. Congruent triangles are of.......... size and shapes: wn ZF ais Uae 159 Similar .- (D) Parallel 517 (C) Different <> (B) Same i (A) | 160. The symbol used for correspondence is: cee fo2h 160 = (2) rr (6) >A 161. AABC = A DEF............\ DEF = AABC AABC = ADEF..........A DEF = AABC 164 = (0) ~@ = ©) - A) 162. Symbol ++ stands for: 2 Urb or 162 Similar x*1(D) Correspondence =26- (C) Equal 2. (B) Congruent J (A) 163, How many lines can be drawn through two points? - glyrePLe Lidy 163 4 (0) 3 (¢) 2) 1A 164, The symbol used for line segment AB is: we be ihe LAB 3 164 ALB (0) AB (C) AB ®) AB (A) 165. A triangle is formed by.......... non-collinear points: ce BEBE Breer EL 165 5 (0) 4 (© 36) 2 (A) 166. Symbol used for congruent triangles: edn iteud Lue fen 166 ~ (2) + (C) = () = (A) CamScanner 184. Bisectors of angles formed with any one side of a parallelogram intersect each other at angle: Hise Lupibnd elie LF Lowy sir 184 = go Ze wo ITO 909 (0) 60° (Cc) 30° (B) 150 (A) 185. If one angle of a parallelogram is 1309 then its Sone Sor dh 61309 su Le we Sie 185 remaining angles will be: ” . 4009,700,600 (D) 110,609,609 (Cc) 1200,600,500 (8) 130°,500,509 (A) 186. Bisection means dividing in ......... equal parts: th e tur NivvwnS abr b5S 186 Four «y (D) Three c¢ (C) Two »3 (8) One £1 (A) 187. In parallelogram opposite sides are: wrt le Lue fa 187 Equal .,(D) Parallel 5.17 (B) Congruent Lf (A) 188. If two opposite sides of a quadrilateral are congruent and parallel. Itis a .........: Parallelogram Casunsar (C) ” Fasar unl How ie» Lilac 188 i OLIUS Sennen Rhombus .<” (8) Trapezium 33:3 (A) Triangle + (D) 189. One angle of a parallelogram is 58°, the remaining angles are of measures: Songs Susnidhe 50 wt ieu sar 189 425°,1259,125° (D) 55° 125°,125° (C) §5°,55°,125° (8) 55°,55°,55° (A) 190. The symbol......... is used for line AB. 2 GU. eK ABE 190 AB (0) AB () AB (A) 191. How many mid points a line segment has? tbr Be Ly tt AN 4 (0) 3 (C) 2 (8) 1) 192. Bisection means to divide the line segment into ......... Ue WP? Mi versed PBL” bd 492 parts: 20) 30) 4 (8) 5 (A) 193, The ......... Of circle is on the right bisectors of each of wet tt ES pL Necemabrte 193 its chords: Sector -£ (D) Chord 7:(C) Radius v7. (B) Center >“ (A) 194. A point equidistant from the endpoints of a line Lon Se bee uy Le SRL 194 segment is an its: etn Shas! median .:u-» (D) Perpendicular »+* (C) Right bisector +-t.5,+7 (B) Bisector =~: (A) 195. The symbol used for approximately equal to between two triangles. None of these (D) = (C) sett Le ack Popa Lots 195 me) ~” 196. The perpendicular bisectors of the sides of a triangle are: fe £1 (0) None of these Perpendicular is»* (C) MBER avsnret sort LEW L ey” 196 Equal (8) Concurrent 357 (A) .. angles are less than 197. In acute angled triangle .... 909, tinh Iw soeeases atl shins 197 None of these (D) 3(C) 2 (8) 1 (A) 198. coe angled triangle having ......... angle greater cet V0 hue Let ta 3 198 than . None of these (D) 3 (C) 2 (8) 1A) CamScanner 199. The right bisectors of the sides of......... triangle intersect each other inside the triangle. Pilate pti sett Low Let Srers Equilateral (uu. (D) Right angled _1121./¢ (C) Acute angled... (B) | Obtuse angled -1 >” (A) 200. The right bisectors of the sides of a right triangle & LS one phi der Sit £EWIL 21276 200 intersects each other on the: aS wi ££ (D) Hypotenuse 7; (C) Perpendicular »* (B) Base »«G (A) Inside the triangle 201. The right bisectors of the sides of a......... triangle intersect each other on the hypotenuse. mse JE fe pn Lier Lop Lee 201 Sea Ce ee #bf—4e1(D) — Obtuse angled 29> 2*(C) Right angled Jsi2)s"*'(8) Acute angled _129b (A) None of these 202. Right bisectors of sides of an obtuse angledtiangle 2/0"... Ke rulitettort LOI et 2% 202 meet at On base z.«722(C) Ob hypotenuse ,7,2 + (B) ssi Ltt (A) Inside the triangle 203. Any point lying on the bisector of an angle is ......... from its arms. |__ equidistant esse (0) Un equidistant versi- (0 MEE Ras UIE Ong el ai .203 Un concurrent 3 (B) Concurrent 1 (A) 204. Any point inside an ......... equidistant from its arms, is on the bisector of it: met thi WAL NBM BL vars” 204 None of these Circle «1 (D) Triangle + (C) Angle - »7(B) Side 2 (A) 205. Angle bisectors of triangle are: EL nL let 205 big uy (0) sbi fa Lie (C) Un concurrent 15 2 (B) Concurrent 434 (A) Equidistant from angles Equidistant from sides “ 206. In any triangle......... of angles re concurrent. BEA BF crore Lu Leths 206 ate ‘ 3 ; “\ oie Yu! (0) Value =2 (C) Ams ».1 (B) Bisectors +t (A) 207. Bisectors of......... of an triangle are concurrent. tLe BP GAL.. Lbs 207 # Ye fur (0) Angles uz. (C) Sides Yet. u (B) Vertices ur, (A) 208. The distance between a line and a point lying on it is: ene oE cOnzw 12 SILL 208 Half v.7 (D) Zero +i (C) Double :” (B) Equal. (A) 209. Perpendicular to line form an angle of: SEE mB reed 4b” 209 480 (0) onc} : ° . won. . Foe ABE MPL Yi-< 0h} ABB LOY Pus \. 2 $ 210. es iE laa ee A Mabepricd A L B A L B mZPLA = 70° (0) mZPLA = 90° (C) m ZPLB= 100° (8) mZPLA = 80° (A) 211. The ratio between two quantities a and b is expressed. oa re Ulery Lbuauytin 21 a-b (0) a:b (C) a+b (8) axb (A) CamScanner 228. The hypotenuse ofa right angle triangle is wu. than Gatannueme UZ SC wets OS Atte gsl7ia/6 228 each of the other two sides. ut Shorter 3.2 (D) Longer s::(C) Half 7,7 (8) Double v*3 (A) 229. The region enclosed by the bounding lines of a closed CF aL Sse Be LL S Suu SE wa 229 figure is called: 2 bf— to (D) Area 3. (C) Length J. (B) Volume ss (A) None of these 230. The unit of area is: -< S653. 230 ms" (0) m® (C) m? () m (A) 231. The ......... of a triangle is the part of the plane LU nee Lebel Ree 6H8 ails 231 enclosed by the triangle. uw Altitude ¢5.1 (D) Union .#z (C) Exterior =1< (B) Interior <1.1 (A) 232. A triangle region means the of triangle and its interior. LF nL ors fey 282 Outlines ~ vst (D) Union .2z (C) Intersection cc (B) Compliment 2-2“ (A) 233. A quadrilateral having each angle equal to 90° is cb £9090 6 LI 233 called: Rhombus ,2” (D) Trapezium 3353 (C) Rectangle J4*“(B) —_Parallelogram ¢ wuss (A) 234. A triangular......... is the union of a triangle and its tl, vee” Kb LL Epa F234 interior. Exterior 2» (D) Area 3. (C) Interior =»,«1 (B) Region it (A) 235. If a and b are length and breadth of a rectangle then ils AB cesses BK GrmedsadUsS le” 9 235 AEA = ees! aXxXb (0) a+b (C) a—b (8) a+b (A) 236, If"a" is the side of a square, its area is: we FAA IIE GLE Lis A 236 Square units wie, (O) Square units 2®a2uwsid(0) __ #20) aa(A) 237. eh diagonal of a parallelogram divides it in tWo ........ le CuPc ISIE 237 gies: uF f= tur (D) Unequal ui 4 (C) Not congruent 2 (B) Congruent 1 (A) None of these 238. Area of parallelogram is equal to the ......... of the base EM OGM heed Lyi pxtwounsar 6 238 and height. Divided <* (D) Negative (C) Plus ¢ (B) Product — +t (A) 239. Area of......... is equal to (base x altitude). (OE AK TEBE ree 239 uF b¥— tu (0) Square &, (C) Triangle +: (B) — Parallelogram ¢iwisiir (A) None of these 240. Parallelograms on equal bases and having the same altitude are . in area. vor ERE MSIP BB ano gural ic 240 ft ude Similar ,¢= (D) Congruent J (C) Equal 1 (B) Unequal «1,4 (A) 241. Similar figure have ......... in area. Ute eset Su UK 24 The same ui (D) Different = (C) Perpendicular ».* (B) Parallel (1% (A) 242. Congruent figures are ......... in area. AG ocrssn “4 Bde 242 None #’d/<-utw! (D) Empty us (C) Different 2 (B) Same vi (A) 243. A triangle having two sides congruent is called: Hed le PUWIE Z. Si 243 Seer Equilateral Cus (C) Right angled 2121246 (B) Scalene {uv (A) CamScanner 244. ........ congruent triangles can be made byjoiningthe Gude ut ne Lu se PLOW L eb 244 mid-points of the sides of a triangle. . “ut Two »: (D) Five &1 (C) Four -t (B) Three (A) 245. The medians of a triangle cut each other in the ration. ESE te BE cose feyutietsLot 245 1:1 (0) 2:1 (C) 3:1 (8) 4:1 (A) 246. One angle on the base of an isosceles triangle is 30°. Semple 30° Lie et Lae UIs 246 What is the measure of its vertical angle? . ss fe Wa 1200 (0) 90° (C) 600 (B) 300 (A) 247. The right bisectors of the three sides of a triangle are: HBL oosrebety ort LOI ye Lee 247 Parallel 1 (0) Concurrent 1 (C) Collinear s+ (B) Congruent (A) 248. The ......... altitudes of an isosceles triangle are BT PUB acoso LEP AISLE 248 congruent. None oS (0) Four -t (C) Three . (B) i Two» (A)| 249. A point equidistant from the end points of a line- segment is on its: Median .-v-s (D) Perpendicular »+* (C) wLB Bae unsere Ls Hye wifi 249 250. If the three altitudes of a triangle are congruent, then the triangle is: see ber) Ro 2 Bisector -t (A) RO ees Net eles .250 0 woe eittez6 (B) Acute angled - 112/34 (D) Isosceles e2Luss.5 (C) Equilateral (usu (A) 251. It two medians of a triangle are congruent then the am Kommdbboinf Reb se til 251 triangle will be: Acute angled -1136 (D) Right angled - 1121.76 a Oat Libis (B) 252. The point of concurrency of the three altitudes a oe CY (By gn Bhbsnysleny * 252 triangle is called: In-center “/6s.11 (D) aN (Cc) Orthocenter » :,4 (B) Centroid v, (A) 253, All three altitudes of.......... are con rrent,. ELK BAOIIGE L eee 253 Circle +1. (D) Wenge 2 *(C) Square (8) Triangle = (A) 254. The point of concurrency of ee perpendicular et W cree die ge x BG User Lowi Le 254 bisectors of triangle is c: Incenter “-b,.4(D)» Circumcenter “+ (C) Orthocenter “5:24 (B) Centroid 5“ (A) 255. The medians of a triangle are: bret sf ee 255 4 (0) 3) 2 (8) 1 (A) 256. Medians of a triangle are: UE tebe 256 Parallel 13 (D) Equal 1. (C) Congruent J (B) Concurrent 13 (A) 257. Loca of a triangle divide it into ......... triangle of et le FL UPP ass Ge Laced sth Bel 257 equal to: 4 (0) 3) 28) 1(A) 258. The right bisectors of the sides of a triangle are .........: Non-collinear 1-7/4 (D) Collinear + (C) 01) tet Lowi Le 258 Non-concurrent 1% 4 (B) Concurrent + (A) | 259. A quadrilateral having each angle equal to 90° is called: Rhombus «2 (0) Trapezium 3355 (C) -e due eee 290° 2st 6 Auf et 259 Rectangle =~" (8) Parallelogram {usu ss1= (A) CamScanner 
