Pareeksha vijayi Final

R
12 Veto
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KWnXw
LSn-Imcw
type - i
1. 12.15 \v Hcp hm¨nse an\n«v kqNnbpw
aWn-¡qÀ kqNnbpw X½n-epÅ tImW-fhv
F{X-bm-bn-cn¡pw?
F) 15 0 _n) 82 ½0
kn) 83 ½0 Un) 90 0
D¯cw: (_n) 82
Ffp-¸-hgn
12 Â XpS-§p ka-b-¯nsâ aWn-¡qÀ kqNn
bpw an\n«v kqNnbpw X½n-epÅ tImWfhv
Is≠ -¯m³ an\n-äns\ kqNn-¸n-¡p
kwJysb 11 sIm≠ v KpWn-¨m aXn
2
11 165 1
15× = = 82
2 2 2
2. 12.20 \v t¢m¡nse kqNn-IÄ¡n-S-bnse
tIm¬ F{X Un{Kn-bmWv?
F) 110 0 _n) 150 0
kn) 120 0 Un) 117 ½0
D¯cw: (F) 110 0
11
0
20× = 10× 11 = 110
2
3. 12.40 \v Hcp t¢m¡nse kqNn-IÄ¡n-Sbnse
tIm¬ F{X Un{Kn-bmWv?
F) 110 0 _n) 120 0 kn) 140 0 Un) 115 0
D¯cw: (kn) 140 0
11
2 sIm≠ v KpWn¨v In«p kwJy 180 0 Â
IqSp-X hm tImW-f-hm-¡m³ 360 0
 \nv Ipd-¨m aXn
11 0
40× = 220
2
360 − 220 = 140
0
4. 12.50 \v t¢m¡nse kqNn-IÄ¡nS-bnse
tIm¬ F{X Un{Kn?
F) 85 0 _n) 90 0 kn) 83 0 Un) 82 ½0
D¯cw: (F) 85 0
11 0
50× = 275
2
0
260 − 275 = 85
type - iI
5. Hcp t¢m¡n 4.00 aWn-bm-Ip-t¼mÄ aWn-
¡qÀ kqNnbpw an\n«v kqNnbpw X½n-epÅ
0
aRvPp imkvXmwtIm«
tImW-fhv F{X?
F) 25 0 _n) 60 0
kn) 150 0 Un) 120 0
D¯cw: (Un) 120 0
Ffp-¸-hgn
aWn-¡q-dns\ kqNn-¸n-¡p
kwJysb 30 sIm≠v KpWn-¡pI
0 0
4× 30 = 120
6. Hcp t¢m¡n 6.00 aWn-bm-Ip-t¼mÄ aWn-
¡qÀ kqNnbpw an\näv kqNnbpw X½n-epÅ
tImW-fhv F{X?
F) 180 0 _n) 90 0 kn) 45 0 Un) 60 0
D¯cw: (F) 180 0
30x6=180 0
7. Hcp t¢m¡n 7.00 aWn-bm-Ip-t¼mÄ aWn-
¡qÀ kqNnbpw an\näv kqNnbpw X½n-epÅ
tImW-fhv F{X?
F) 90 0 _n) 130 0 kn) 150 0 Un) 120 0
D¯cw: (kn) 150 0
180 0  IqSp-X hm icn-bmb D¯cw
In«m³ 360 0 Â \nv Ipd-bv¡Ww
70 x 3 = 210 0
360 - 210 = 150 0
8. Hcp hm¨n kabw 9.00 aWn. kqNn-IÄ
X½n-epÅ tImWnsâ Afhv F{X?
F) 240 0 _n) 180 0 kn) 90 0 Un) 115 0
D¯cw: (kn) 90 0
30x9 = 270 0
360-270=90 0
type - iII
9. hm¨n kabw 4.20. aWn-¡qÀ kqNn¡pw
an\n«v kqNn¡pw CS-bn-epÅ tIm¬ F{X?
F) 0 0 _n) 5 0 kn) 10 0 Un) 20 0
D¯cw: (kn) 10 0
Ffp-¸-hgn
aWn-¡qÀ kqNn¡pw an\näv kqNn¡pw
CS-bv¡pÅ tImW-fhv
11
= 30H - M
2
H = Hour (aWn-¡qÀ) M = Minute (an-\n-äv)
hyXymkw 180 0  IqSp-X hm 360
 \nv Ipd-bv¡Ww
11
0
30× 4 − × 20 = 120 − 110 = 10
2
10. hm¨n kabw 9.30. aWn-¡qÀ an\näv kqNn-
IÄ¡n-S-bnse tImW-fhv F{X?
F) 105 0 _n) 110 0 kn) 90 0 Un) 100 0
D¯cw: (F) 105 0
11
0
20× 9 − × 30 = 270 − 165 = 105
2
11. Hcp hm¨n kabw 5.15 BIp-t¼mÄ kqNn-
IÄ X½n-epÅ tImW-fhv F{X?
F) 62 ½0 _n) 65 0 kn) 66 ¾0 Un) 67 ½0
D¯cw: (Un) 67 ½0
11
30× 5 − × 15
2
0 0
0 165 1 1
150 − = 150 − 82 = 67
2 2 2
12. kabw 2.50. tImW-fhv F{X?
F) 115 0 _n) 145 0
kn) 185 0 Un) 225 0
D¯cw: (_n) 145 0
11
0
30× 2 − × 50 = 60 − 275 = 215
2
0 0
360 − 215 = 145
IqSp-XÂ Adn-hn-te¡v
an\näv kqNnbpw aWn-¡qÀ kqNnbpw
GXm≠ v Htc Øm\¯v hcp ka-b-§-
fmb 1:05, 2:10, 3:15, 4:20, 5:25, 6:30, 7:35, 8:40,
9:45, 10:50, 11:55, 12:00 Cu ka-b-§-fn kqNn-
IÄ X½n-epÅ tImW-fhv FXv an\n-«nsâ
]IpXn Bbn-cn¡pw
1.05 = 2 5.25 = 12 9.45 = 22
2.10 = 5 6.30 = 15 10.50 = 25
3.15 = 7 7.35 = 17 11.55 = 27
4.20 = 10 8.40 = 20 12.00 = 0
1 0 1 0 1 0
2 2 2
0 0 0
1 0 1 0 1 0
2 2 2
0 0 0
type - iV
I®m-Sn-bnse {]Xn-_nw_w
‣ Xn-cn-¡p kabw 1 aWn apXÂ 11 aWn
hsc Bbm 11:60  \npw Ipd-bv¡pI
‣ Xn-cn-¡p kabw 11.01 apXÂ 12.59 hsc
Bbm 23.60  \npw Ipd-bv¡pI
‣ Xn-cn-¡p kabw aWn-¡q-dn am{Xam-bmÂ
(1 aWn, 2 aWn, 3 aWn.....) 12 Â
\npw Ipd-bv¡pI
13. Hcp t¢m¡nsâ {]Xn-_nw_w ImWn-¡p
kabw 3:15 F¦n bYmÀ° kabw F{X?
F) 9:15 _n) 8:15 kn) 2:45 Un) 8:45
D¯cw: (Un) 8:45
11.60 −
3.15
8.45
14. Hcp t¢m¡nse kabw 4 aWn-bm-Wv.
Hcp I®m-Sn-bn AXnsâ {]Xn-_nw_w
ImWn-¡p kabw F{X?
F) 4 aWn _n) 7 aWn
kn) 8 aWn Un) 10 aWn
D¯cw: (kn) 8 aWn
12-þ4 = 8
15. Hcp t¢m¡n kabw 11.30 BIp-t¼mÄ I®m-Snbnse
{]Xn-_nw_w F{X Bbncn¡pw?
F) 11:40 _n) 12:10 kn) 12:40 Un) 12:30