Two cars, A and B, are traveling in the same direction on a highway. The ratio of their speeds is 3:4. If both cars increase their speeds by 15 km/h, the ratio of their speeds becomes 7:9. What is the original speed of the faster car (Car B)?
Let the original speeds of Car A and Car B be 3x and 4x, respectively. After increasing speeds: Car A's new speed = 3x + 15 Car B's new speed = 4x + 15 New ratio = (3x + 15) : (4x + 15) = 7 : 9 Cross-multiplying: 9(3x + 15) = 7(4x + 15) 27x + 135 = 28x + 105 135 - 105 = 28x - 27x 30 = x Therefore, the original speed of Car B (the faster car) is 4x = 4 * 30 = 120 km/h Ans. a
Select the option in which the numbers are not related in the same way as are the number of the following set.
(15, 28, 45)
Select the option that is related to the third number in the same way as the second number is related to the first number.
24 : 625 :: 19 : ______
Select the option in which the numbers are related in the same way as are the numbers of the following sets.
(22, 11, 244)
(19, 7, 135)<...
Select the option that is related to the third number in the same way as the second number is related to first number and the sixth number is related to...
Select the option that is related to the third number in the same way as the second number is related to the first number.
54 : 83 :: 67 : ?
Select the set in which the numbers are related in the same way as are the numbers of the given set.
8, 64, 512
Select the related alternative from the given:
Spring: Summer :: _______.
Identify the number, which when added to itself 17 times gives 756.
If 23 @ 18 = 9 and 29 @ 24 = 21', then 24 @ 19 = ?'. What will come in place of question mark?
Select the option that is related to the fifth number in the same way as the second number is related to the first number and the fourth number is rela...