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1. 3639 + 11.95 - x = 3054. Find the value of x.
A. 407.09
B. 479.75
C. 523.93
D. 596.95
Answer: Option D
Explanation:
Let 3639 + 11.95 – x = 3054
Then, x = (3639 + 11.95) – 3054
= 3650.95 – 3054
= 596.95
2. Given that √12 = 3.464 and √120 = 10.95, find the value of √1.2 + √1200 + √0.012.
A. 32.164
B. 35.844
C. 36.164
D. 37.304
Answer: Option B
Explanation:
Given exp. = √1.2 +√1200 +√0.0120 = √120/100 +√12*100 + √120/10000
= (√120)/10 + √12 * 10 + (√120)/100 = 10.95/10 + 3.464 * 10 + 10.95/100
= 1.095 + 34.64 + 0.1095
= 35.8445
3. The average weight of three boys P, Q and R is 54 kg, while the average weight of three boys Q, S and T is 60 kg. What is the average weight of P, Q, R, S and T?
A. 66.4 kg
B. 63.2 kg
C. 58.8 kg
D. Data Inadequate
Answer: Option D
Explanation:
Total weight of (P + Q + R) = {54*3} kg = 162 kg
Total weight of(Q + S + T) = (60 *3) kg = 180 kg
Adding both, we get : P + 2Q + S + R + T = (162 + 180) kg = 342 kg
So, to find the average weight of P, Q, R, S & T, we ought to know Q's weight, which is not given.
The data is inadequate.
4. The ratio between the present ages of A and B is 3:5 respectively. If the difference between B's present age and A's age after 4 years is 2 , what is the total of A's and B's present ages?
A. 24 years
B. 32 years
C. 48 years
D. cannot be determined
Answer: Option A
Explanation:
Let the present ages of A and B be 3x years and 5x years respectively.
5x – (3x + 4) = 2
2x = 6
x = 3.
Therefore,
Required sum = 3x + 5x = 8x = 24 years
5. Evaluate :
28% of 400 + 45 % of 250
A. 220.3
B. 224.5
C. 190.3
D. 150
Answer: Option B
Explanation:
28% of 400 + 45 % of 250
= (28/100 *400 + [latex]\frac{45 }{100 }[/latex] * 250)
= (112 + 112.5)
= 224.5