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Nabteb 2017 Mathematics (Essay & Obj) Answers

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Monday, 29 May 2017


2017 NABTEB  VERIFIED ANSWERS
MATHS OBJ 
9:00a.m-10:30a.m

VERIFIED NABTEB MATHS
OBJ:
1-10=DBDCDABBCD
11-20=DCDBDCDAAB
21-30=BCDAADCACD
31-40=DABABCBDCD
41-50=ABBBAABDAD
COMPLETED

VERIFIED-MATHS-THEORY ANSWERS
INSTRUCTION:ANSWER questions 1 to 5 and any other four questions 
MATHS THEORY
10.30am-1:00p.m
SECTION A(ANSWER ALL QUESTION)
QUESTION 1 -5)
1a)
1 4/5 ×  2 1/3  /  3 3/4 – 4/5  × 2/3
=9/5 × 7/3  /  18/5 – 4/5 × 2/3
=21/5  /  18 – 4/5  × 2/3
=(21/5 ÷ 14/5) × 2/3
=21/5  ×  5/14  × 2/3
=1
1b)
x^2 5x – 6= 0
(x^2 6x) – ( x– 6) = 0
x(x 6) –1 ( x 6)= 0
(x–1) (x 6)= 0
x – 1 =0 or x 6 = 0
 x=1  or   x =– 6
2a)
U ={2,3 ,4 ,5, 6, 7,8 ,9}
A ={2,3 ,5 , 7}
B ={3,6,9 }
i)AUB ={2,3,5,6,7,9}
ii)
A'nB'
A' ={4,6, 8,9,}
B' ={2,4,5,7,8,}
A'nB' {4,8}

2b)
161n = 32less down 5
1×n^2 6×n^1 1×n° = 3× 5^1 2×5°
n^2 6n 1 = 15 2
n^2 6n 1 =17
n^2 6n – 16 = 0
(n^2 8n) – (2n – 16) = 0
n(n 8) –2 (n 8) = 0
(n – 2)(n 8) = 0
n – 2 = 0   or  n 8 =0
n = 2  or n = –8
hence,
n = 2

3a)

1/2logy^8 = 2
logy^√81 =2
logy^9 =2
y^2 = 9
y = √9=3
y = 3

3b)
0.016 × 0.048 / 0.64
=16 ×10^-3 / 64 × 10^-2
=16 × 48 × 10^-6 / 64 × 10^-2
=768 / 64 × 10^-6 × 10^2
=12 × 10^-4

4)
h/8 = h 20/12
12h = 8h 160
4h =160
h = 160/4
h =40cm
Hence ,H =h 20=40 20 =60cm
H=60cm
Volume of bucket =
1/3πR^2H  – 1/3πr^2h
=1/3π(R^2H – r^2h)
=1/3(3.142)( (12)^2(60) – (8)^2(40))
=1/3(3.142)(8640 – 2560)
=1/3  × 3.142  × 6080
volume is =6367.7cm^3
since ,
1litre = 1000cm^3
Capacity =6367.7 / 1000
=6.3677litre
=6.4litre

5a)

2/3(x – 2)  –   x –1/x–2
=2–3(x –1)/3(x–2)
=2 – 3x 3/5x – 6
=5–3x/3x–6

5b)

x^2 3x 2/ x^2 – 4
=(x^2 x) (2x 2)/(x 2) (x –2)
=x(x 1) 2(x 1)/(x 2) (x – 2)
= (x 2) (x – 2)/(x 2)(x –2)
= x 1/x –2


SECTION B

ANSWER ONLY FOUR QUESIONS
QUESTION 8,9,10,11

 

8a)
if (x – 6), 2x and (8x – 20) are consecutive terms of G.P
the common ratio is 
r = 2x / x– 2  --------(1)
r = 8x 20 / 2x --------(2)
Equating (1) and (2)
2x/x – 6 = 8x 20/2x
4x^2 = (x – 6) (8x 20)
4x^2 = 8x^2   20x – 48x  – 120
4x^2  – 28x  – 120 = 0
x^2  – 7x  – 30 = 0
Solving quadratically,
(x^2 3x) – (10x – 30) = 0
x(x 3) –10 (x 3)  = 0
(x - 20)  (x 3)  = 0
x  – 10 =0  or x 3 = 0
x = 10 or x = -3

8b)
√72 × 3√18 × 14√6 / 2√24 ×√12 √36×2 × √9×3 × 24√6 /2√4×6 × √4×3
6√2 x 9√2 × 14√16 / 4√6 × 2√3
6 × 9 × 2 × 14 √6 / 4√6 × 2√3
3 × 9 × 9 / √3
by rationalizing the denomenator
= 189/√3  × √3/√3
=189√3 / 3
=63√3

9a)
x =30° <base angle of issoceless triangle is equal >
y =θ = 180 – 60
θ=120° , r = 5cm
the length of the chord AC
L =2rsinθ/2
=2 × 5 × sin120/2
=10sin60
=10 × 0.866
Length of chord is =8.66cm

9aii)

Area of shaded segment = area of sector  – Area ot triangel
θ/360 × πr^2  – 1/2 (5)^2sinθ
=120/360 × 3.142 × (5)^2sin120
=120 × 3.142 × 25 /360  – 25 × sin120/2
=26.18  – 10.825
=15.358cm^2

9b)

Speed = Distance / time
Distance = 500 × 2
=1000km
x^2 =(1000)^2 (450)^2 -2(1000)(450)cos120
=1000000 202500 450,000
x^2 =1652500
x =√1652500
x = 1285.5km
The bearing the airport (θ)
450/sinθ  = 1285.5/sin120
sinθ = 450 × sin120 / 1285.5
sinθ  =0.3032
θ = sin(0.3032)= 17.6°
=18°

10a)
blue marble = 3
white marble = 2
Red marble = 4/9
i)
Pr (both of them will be red) 
first drawn = 4/9
second drawn = 3/8
Pr (both red) =4/9 × 3/8 
=1/8

ii)

Pr (the two are of the same color)
= RR or BB  or  WW
=(4/9 × 3/8) (3/9 × 2/8) (2/9×1/8)
=12/72 6/72 2/72
=12 6 2 / 72
=20/72
=5/18
10b)
sine(2θ – 30°) and (3θ – 45)are supplementary that there sum is 180°
2θ – 30 3θ–45=180
5θ –75 =180
5θ=180 75
5θ =225
θ=51°

11a)

hence, volume of hemispherical portion is half of the volume of the cone
Volume of hemisphere=2/3πr^3
Volume of cone =1/3πr^3
2/3πr^3 = 1/2(1/3πr^2 h)
2/3πr^3 = 1/6 πr2 h
h = 2 × 6 × πr^3 / 3πr^2 = 4r
h = 4r = 4 × 4 = 16cm
hence the vertical angle is
tanθ = r/h
tanθ = 4/6 = 1/4
θ =tan(0.25) =  14.036°
θ =14°(correct to nearest degree)

11b)

Total volume of solid
=1/3πr^2h (h 2r)
=1/3 × 22/7 × (4)^2 (16 8)
=1/3 × 22/7 × 16 × 24
= 22 × 16 × 24 / 21
= 402.285cm^3
​







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