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GAT GENERAL TEST Sample 1 Questions (Quantitative)

GAT GENERAL TEST Sample 1 Question s (Quantitative) If 2 men and 3 women complete a task in 8 days and 4 men and 5 women complete a task in 12 days then how many women are required to complete a task in a day? 3 years before Ali was 10 years older than Asif. Now Asif is 30 years old. What is the age of Ali? What is the root of 427716? a) 464  b) 356  c) 654 if X=13 and Y=10 then what is the value of (X-Y)? There are 100 questions in GAT General Test , all the questions are in the same category and Ali has only 120 minutes to answer them. how much time he has to pass on a single question? The average of five numbers is 75 then what is the sum of the numbers? In class A there are 55 students 60% are boys then how many girls are there? A triangle has <A= 40, <B=20, then what is <C? What is the area of a triangle with the following coordinates (0,0), (10,0), and (5,5)? if 6876P=2 then P=? if it is March what month will be after 50 months from now? What is the v

GAT GENERAL TEST Solution of Sample 1 Questions (Quantitative)

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Solution of Sample 1 Questions (Quantitative) 1. suppose W= women and M=men so 8(2M+3W) = 1 hence (for 8 days) 2M+3W=1/8 ----- (1) hence 12(4M+5W) = 1 so (for 12 days) 4M+5W=1/12  ----- (2) mutiply eq(1) by 2 4M+6W=1/4 now subtract eq(2) from it    4M + 6W = 1/4    4M + 5W = 1/12 - --------------------------     0   + 1W = 1/4 - 1/12 = (3-1)/12 = 1/12   1W = 1/12 hence 12W = 1 so 12 women can complete a task in a day. 2. Suppose Ali is X years old. And Asif is 30 years old. (Present) three years before Ali was10 years older then Asif so Asif was 30-3=27 years old. (3 year before) Ali was 10 years older than Asif= 10+ 27=37 years old (3 year before) So now Ali is 27+3=40 years old. 3. Answer is c 654*654= 427716 4. X=13 and Y= 10 so X-Y=13-10=3 5. Total time/ number of question=120/100=12/10=6/5=1.2 minutes 6. Average=Sum of all the quantities/No. of quantities so, 75 = Sum of all the quantities/5 and Sum of all the numbers=75*5=375. 7. Percentage=obtaine