Subject
Quantitative Aptitude
Topic
Algebra
Raman has some 50-paisa coins, some 2-rupee coins, some 1-rupee coins and some 5-rupee coins. The value of all the coins is Rs. 50. Number of 2-rupee coins is 5 more than that of the 5 rupee coins. 50 paisa coins are double in number than 1 rupee coins. Value of 50-paisa coins and 1-rupee coins is Rs. 26. How many 2-rupee coins does he have?
Raman has some 50-paisa coins, some 2-rupee coins, some 1-rupee coins and some 5-rupee coins. The value of all the coins is Rs. 50. Number of 2-rupee coins is 5 more than that of the 5 rupee coins. 50 paisa coins are double in number than 1 rupee coins. Value of 50-paisa coins and 1-rupee coins is Rs. 26. How many 2-rupee coins does he have?
ক)
3খ)
5গ)
7ঘ)
Cannot be determinedঙ)
None of theseExplanation
Number of 5 rupee coin = y, value = Rs. 5y Number of 2 rupee coins = 5 + y, value = Rs. 10 + 2y Number of 1 rupee coins = x, value = Rs. x Number of 50 paisa coins = 2x, value = Rs. x According to the problem, Value of 50-paisa coins and 1-rupee coins is Rs. 26 Hence, x + x = 26 ⇒ x = 13 Hence, number of 1 rupee coins = 13 Number of 50 paisa coins = 26 The value of all the coins is Rs. 50. Hence, 26 + 5y + 10 + 2y = 50 ⇒ 7y + 36 = 50 ⇒ 7y = 14 ⇒ y = 2 Number of 2 rupee coins = y + 5 = 7Related questions
if then what would be the value of ?Multiplication and difference of two numbers are 93 and 28 respectively. Find the difference of reciprocals of the numbers.if , then find the value of In following question, two equations are given, you have to solve them and choose the correct option:
x2– 3x – 4 = 0,
y2– 4 = 0In following question, two equations are given, you have to solve them and chose the correct option:
x2+ 11x + 30 = 0,
y2+ 7y + 12 = 0In the following question, one or two equation(s) is/are given. You have to solve both the equations and find the relation between ‘l’ and ‘m’ and mark correct answer.
I. (125)1/3l – (1331)1/3= 4 × (729)1/6+ (1024)1/10II. (m)2– (15625)1/3= 0Direction: In the following question two equations numbered I and II are given. You have to solve both the equations and give answers:I: x - √121 = 0
II: y2- 121 = 0The number of solutions of x2+ 4|x| + 5 = 0 is
