Accenture Aptitude Test Papers
11 / 146
Find the approximate value of the following equation.
6.23% of 258.43 - ? + 3.11% of 127 = 13.87
A7
B6
C5
D9
Answer: Option B
Explanation:[(6.23/100)*258.43]-'X'+[(3.11/100)*127]=13.87
16.100189-X+3.9497=13.87
X=6.179889
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12 / 146
A cycled from P to Q at 10 kmph and returned at the rate of 9 kmph. B cycled both ways at 12 kmph. In the whole journey B took 10 minutes less than A. Find the distance between P and Q.
A4 Km.
B4.5 Km.
C3 Km.
D3.75 Km.
Answer: Option D
Explanation:Lets assume distance between P and Q = d km.
Time taken by A in both side = d/10 + d/9 = 19d/90 hrs.
Time taken by B in both side = 2d/12 = d/6 hrs.
B tool 10 min. or 1/6 hrs. less than A.
So, 19d/90 - d/6 = 1/6
=> (19d-15d)/90 = 1/6
=> 4d/90 = 1/6
=> d = 15/4 km = 3.75 km.
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13 / 146
An alloy of zinc and copper contains the metals in the ratio 5 : 3. The quantity of zinc to be added to 16 kg of the alloy so that the ratio of the metal may be 3 : 1 is:
A2 Kg.
B4 Kg.
C8 Kg.
D3 Kg.
Answer: Option C
Explanation:Lets assume quantity of zinc to added = x kg.
zinc quantity in alloy = 5/8*16=10 Kg.
and copper quantity = 3/8*16=6 kg.
Alloy new ratio of zinc and copper = 3:1
Zinc quantity in alloy => (10+x)/6=3/1 => 10 + x = 18 => x = 8 kg.
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14 / 146
How many words can be formed using the letters of the word "CORRESPONDANCE" if the consonants are always written together?
A182
B184
C216*9!
DNone of these
Answer: Option D
Explanation:Here is no explanation for this answer
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15 / 146
A gets Rs.33 when a sum of money was distributed among A, B and C in the ratio 3:2:5, What will be the sum of money?
A90
B100
C110
D105
Answer: Option C
Explanation:Lets assume sum of money = Rs. x ;
A gets Rs. 33 when sum distributed in the ratio of 3:2:5
so, 33=x*3/10
=> x=110
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16 / 146
It takes 30 minutes to empty a half-full tank by draining it at a constant rate. It is decided to simultaneously pump water into the half-full tank while draining it. What is the rate at which water has to be pumped in so that it gets fully filled in 10 minutes?
A4 times the draining rate
B3 times the draining rate
C2.5 times the draining rate
D2 times the draining rate
Answer: Option A
Explanation:The equation to use is RT = Q
Q is equal to 1/2 the tank.
T is equal to 30 minutes
R is derived from the equation as follows:
RT = Q
R*30 = 1/2
R = 1/60
the tank is being drained at the rate of 1/60 of the tank per minute.
at that rate, the remaining 1/2 of the tank will be drained in 30 minutes.
the rate of filling and the rate of draining are opposing forces so you need to subtract one from the other to get the rate of filling.
you want to fill 1/2 the tank while at the same time you are draining the tank.
the combined formula would be as follows:
(RF - RD) * 10 = 1/2
you know RD is 1/60 because we just solved for that.
your formula becomes:
(RF - 1/60) * 10 = 1/2
simplify this to get:
10*RF - 10/60 = 1/2
add 10/60 to both sides of this equation to get:
10*RF = 1/2 + 10/60 which becomes:
10*RF = 30/60 + 10/60 which becomes:
10*RF = 40/60.
divide both sides of this equation by 10 to get:
RF = 4/60.
4/60 is 4 times 1/60.
fill rate is 4 times the drain rate.
you start at 1/2 a tank which is the same as 3/6 of a tank.
in 10 minutes you will have drained 10*1/60 = 10/60 = 1/6 more of the tank.
in the same 10 minutes you will have filled 10*4/60 = 40/60 = 4/6 of the tank.
sum of fill and drain is equal to 3/6 - 1/6 + 4/6 which is equal to 6/6 which is equal to 1.
at the end of the 10 minutes, the tank is full.
you could have solved this another way as well.
you still had to find the drain rate which is equal to 1/60 of the tank per minute.
in 10 minutes, you will have drained 1/6 more of the tank.
the tank is now 1/2 - 1/6 = 3/6 - 1/6 = 2/6 full.
in order to fill the tank in the same 10 minutes, you have to fill 4/6 of the tank.
the same formula is used.
RT=Q
10R = 4/6
R = 4/60.
your drain rate was 1/60
your fill rate is 4/60.
the fill rate is 4 times the drain rate.
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17 / 146
The ratio of two numbers is 3:4 and their HCF is 4.Their LCM is:
A12
B16
C24
D48
Answer: Option D
Explanation:Given Two No, ratio = 3:4 and their HCF = 4
So, No. = 3*4 =12 and 4*4=16
LCM of 12,16 = 48
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18 / 146
A certain quantity of 40% solution is replaced with 25% solution such that the new concentration is 35%. What is the fraction of the solution that was replaced?
A1/4
B1/3
C1/2
D2/3
Answer: Option B
Explanation:Consider a solution = 1 ltr
X is the certain quantity which has to be replaced
Now,
40%of (1-x)+(25%of x)=35/100
=> 40/100 * (1-x) + 25x/100 = 35/100
=> 40/100 - 40x/100 + 25x/100 = 35/100
=> 15x/100 = 5/100
=> x = 1/3
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19 / 146
A store owner is packing small radios into larger boxes that measure 25 in. by 42 in. by 60 in. If the measurement of each radio is 7 in. by 6 in. by 5 in., then how many radios can be placed in the box?
A300
B400
C420
D480
Answer: Option A
Explanation:No of radios that can be placed in the box = (25*42*60)/(7*6*5)=300
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20 / 146
Three runners A, B and C run a race, with runner A finishing 12 meters ahead of runner B and 18 meters ahead of runner C, while runner B finishes 8 meters ahead of runner C. Each runner travels the entire distance at a constant speed. What was the length of the race?
A36 mtrs.
B48 mtrs.
C60 mtrs.
D72 mtrs.
Answer: Option B
Explanation:Lets assume distance of race = x mtrs.
Then when A finishes x m , B has run (x- 12)mtrs and C has run (x-18) mtrs.
=> at this point B is 6 m ahead of C. Now to finish race b needs to run another 12 m,
=> he runs another 12 m. when B finishes race he is 8 m ahead of C.
so last 12 m B has run, C has run 10 m.as speeds are constant,
=> x-12/ x-18 = 12/10 => x = 48 mtrs.
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