TPAT3

1: aptitude test)
60

1. numerical reasoning) ( 15 20
2. (diagrammatic reasoning) ( 15 20
3. (mechanical reasoning) (physics aptitude test) ( 15 20

45
2:
40

1. ( 15 20
2. ( 10 20

25
180

: https://blueprint.mytcas.com/tpat3-30/

WU 69 @ Toyama,Ñaew
Ñ @ sie line id :
pun thin 138 coroner 's # 2 To )

1
1: aptitude test) I

numerical reasoning)

-
1. 1 + 5 -15 + s +5

+ 13 +18 +23 -128 -153

+ 5 +18 +36 +59 +87 +120

1.1) 3 1 208 328

- 3 -
3 - 3 -
3

3
-

6 -9 -12 -
15

-
1 - 4 -10 -19 -37 -46

1.2) 120 11 11 10 86 55 9

i. 2 ÷2 ÷2 ÷2 ÷2

-
64 -32 -16 -8 -4 -2

1.3) 620 556 + 2

524 +2
508 +2
500 +2
496 494

+ I -13 +5 +7 -19

1- 2 +3 + It +18 +27
+6

1.4) 5 7 10 16 27 45 72

2.

+ 3 +5

2.1) 3 1 5 4 7 9 9

+ 2 + 2 1- 2

+ 12 -116
+4

2.2) 4 12 14 24 28 40 46

+ to +4 +14 + a + 18
-
I

2.3) 3 4 3

+ I +1
+ '
-
17 -17

2.4) 7

÷2 ÷2 ÷2 2
3.

✗
>
✗ \
3.1) 4 -
3 1 -
3 7T
2 6 4
y 7

+ 3) ✗ 3 + 3) ✗ 3

3.2) 2 6 9 27 30 90 93

+
1) ✗ 3 1- 1) ✗ 3 + 1) ✗ 3

3.3) 1 1 10 19 8 7 6 1314 "

3.4) 120960 120960 40320 8064 1152

'
128
÷ ÷ } ÷ s ÷ > ÷9
+ 2 -12 -12 -12

AF ¥-2b
3.5) 5 7 14 23 39 64 105

ex exam

12+1 271 32+1 471 52+1 64-1 74-1

3.6) 2 5 10 17 26 37 go

3.7) ✓ - - - -
812256

Eg 3-
ss~i
✗ ✗ ✗
§
r.rs

3.8) ,

3.9)
T T
¥ .¥¥¥¥

3.10) E- E. t.is F Esto

3
 -
1) X

¥
7
20
30
+
I
,
16
25
8

¥ 18

29
3

2) X

5 -

16 =
11

8 -

20 =
12

18 -

24 =
X.

3) X, Y Z

Hi
+

3 4
2g 4 ↑ I 3 5 7

2
g
6g 8
, g
q
11 9 ✗ 1

EI
5 Y 6
+
•
X Z

4) X I

aim
-

63 X 177 ±
÷
48
g z

+ 3 4
+ 3
+ 3
5) X

1- 16 24 + 2>
33 + g 23 + 16<-42
> > >
13 >

23 +8 32 -19 22 +4 a' +4

L L L 25

17 19 X
<
> > > >
+
15s
3rj
+ +
2
1-
4←g 22 21
°

,<

6) X
to is -1ns

5 7 2 3 6
J -12

7 9 4 5 8
d- s

2 4 -1 0 3

3 5 0 1 4
/ + I

↓ -13

6 8 3 4 X ,

7) X

4 1

3
→
12 ← +

{ X

7
4

8) X

2 3 5 g-
7 11 g-
13 17 19 ( Ñwowb8W7= )

5 8 12 Hq 24
%37 •
%X
ss

5
 (diagrammatic reasoning)

1)

F- r
⑤ ✓ ☒ ✓

1. 2. 3.

☒I✓
4. /
5.

2)
stain stain YaiÑñn stain g- sin Yaiwrñn

JD ÑD YjÑ☐ Yai 8D ÑD ÑD

1.
r

6
 3)
£7M @ U ⑥ 010Th

want / I 1111111 trio

④ ④ Éwoin

-
②✗ ④ oÉwRn ④ oÉwpn✓ ④

① ① ✗
④ ⑧
⑥ Enough ✓ ⑥ Endrin ✓ ⑦ ✗ ✗

4)

1. / 'Ññ¢gJ
ooo

5) ?

FE015 BA459 CA119

LA456 ?

AB954 BU447
I

CU107

1. LU942 /
2. AF642 3. AU657 4. AW942 5. LV447
Error

BA
bar

459 LA 456 Bit 459 CÑ 119 AL

12

654
7
µ µ 1+201-11-2 1+20-11-2 ↓ -120
f- ↓
' -2

AB 954 AL 654 BU 447

CU TO >
AF 642
d'
32-6
2 ,
 6)
V70 3 n°72
V03 n°77

V90 } ÑT 2

8703 N°77

✓ 9702 n°73
V70 2 n°78

9103 n°72
V03 AT 7

V03 N°72
V70 3 n°77

7) A4

•
•

:-.
-

-•
- - - -

;.,÷•- →
•

1
1. /
2. 3. 4. 5.

8) ( UW ) Ñ2i6Ñw 4×4×4 )

Top View

39 Yentai
¥ÉÉ☒
\ 2qnTwÑ Casenicoson
Terai 24in

¥
☒
ranieri %☒
3
case
mornin
24-12-12 -11 =
29
@
n

r
8
 (mechanical reasoning) (physics aptitude test)

-
1)

≈E
r≈¥1≈q ^

w
w
^ ^
w Aw

↓ ↓
W

/
1. A B
2. B A
3.
4.

-
1) A B C

"
A
'
%

:
B
→

1. B C
2. B C
3. B C
4. B C
5.

9
-
1) A B
B F
↓F ↓

f- = KX Kron = K , -1K , = 2K

24 =

IF f- = kx
✗
Ek 2¥ 12cm
= = =

1. /

-
) B

My =
M
a

2 ✗ = 5 ( lo)

✗ = 25

1. kg 0 kg 15 kg 125 kg 35 kg

-
1)
34 2×+7
✗ =
Y
✗ ✗ Y Y

✗
1. ✗ ✗

✗
/ ,

10
-
1)

1. A Fs =
µ
N

2. B Ts Twining / ñnatrisooosr aint

✓
3. A B
4.

-
1)
/
1. A
2. B
3. C
4.
5.

VA =

VB =
Vc

WA ra =
WB rb =
We ro

ra Gow for →
wn.mn?n

11
 2:

Part

:x :y --> y x

k
K L +)

Case 1 y x ----> y = kx

( ño @ eins doe n o w )
K L -
)

K L+ )
Case 2 y x ----> y = k

( ño @ eins doe n o w ) "

Case y x ----> y = k K e +)

( ño @ eins doe n o w )

:
Case y x ----> y = k

"" " % . . . K (t )

÷
÷

12
 -

1) :1
:1
1. "

98h68 @ w 120 → ÑnMn 90

2. Ñn 30

3. w%bÉ@w 150 → Ennio 75

£7 75
4.

biTM7n7s-niTbFi@WlOOrbF72Si.b
5.
Ñww%bdÑ7 SO

1)
8+82-+8
S 12
✓
= =
Ao = 12 (4) (4) (4) = 1653

1. 8 8 4g
11-1%2 831T
=
=

2. 8 16 \
/ thursby =
As -
3
Ap
3. 12 16
607 (60° = 1653 -

81T
4. 1

:
5. 16

1)

✗
B

b0D76UrF@0.4yo-oeo-aen7I0.S;Xrioo9Ee_or& i}oJo0.I
A

born =
y F- w=n7o ✗

Enomoto V2 ÑnÑw 13
ironing;¥y =

{¥
100--64-7100 150%8 @ V V
✗ =

,
 (9×+64) 18×+124 2 ①
9%76=2 2 2 = -

②
=

, ① -

3 ( 5×+7 y ) = 2 g
15×+21 Y =
2- ②
; 3✗=qy
✗ =3
1- (2×+54) = 2 y
66h btw ②
- Enrico % word / Aw / 5W Emil 65%0 / his / its
y
=
✗ =
.

,
454+214=2
1) ✗ =
2-
66

✗ = Z

Ie
Gbnnrn'T wit

✓ 2 ( Ez )
-151%1=27
7- +
EE -
-

F-
-
✗ y 1¥ = 2-

Marni}
t
1) 1- = 6

2. (✗ +
y)
= 36

✗+
y
=
18 -
①

nownirn
36
/
3 (✗ y)
- =

✗ -

y = 12 -
②
-
① -

② j 24=6
1) 8000
y =3
No 000
✗ = 15

2 Rb → 82%2
81%1 3C 3C
=
12
,

bbuw
/
odd
€2 -119+15=5498
3MW → 83 3C =
19
,
V2 D- I

81 No 33C ,
3Cz3C , 2)
3Cz
4 Aw → 83 NI 343C ,
82 Of 2
3Cz3C2
/
-6,2 7-2
-

Yg
81 D- 33C , 3C}
= 15 £2
66-n-izqnwmn.MS
5 4 63 =

4-5 5-5 64
↳
g- # 366W

qnñTÑwbbÑw Ñ"%
}
> 4 = 66ns
12 blow
5
G

gon
% £2 14
=
-
(U 7 Tie gosh 6ÑÑÑÑ @ gqfg.LA i. of a Ji )
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