Advertisements
Advertisements
प्रश्न
There are 180 multiple choice questions in a test. If a candidate gets 4 marks for every correct answer and for every unattempted or wrongly answered question one mark is deducted from the total score of correct answers. If a candidate scored 450 marks in the test, how many questions did he answer correctly?
उत्तर
Let the number of correctly answered questions be x .
Therefore, the number of unattempted or wrongly answered questions will be (180 - x) .
According to the question,
4x - 1(180 - x) = 450
or 5x = 450 + 180
or \[x = \frac{630}{5} = 126\]
Thus, number of correctly answered questions = 126 .
Number of unattempted or wrongly answered questions = 180 - 126 = 54 .
APPEARS IN
संबंधित प्रश्न
Solve: `z/(z + 15) = 4/9`
A number whose fifth part increased by 5 is equal to its fourth part diminished by 5. Find the number.
The numerator of a fraction is 6 less than the denominator. If 3 is added to the numerator, the fraction is equal to \[\frac{2}{3}\]. What is the original fraction equal to?
Seeta Devi has Rs 9 in fifty-paise and twenty five-paise coins. She has twice as many twenty-five paise coins as she has fifty-paise coins. How many coins of each kind does she have?
A steamer goes downstream from one point to another in 9 hours. It covers the same distance upstream in 10 hours. If the speed of the stream be 1 km/hr, find the speed of the steamer in still water and the distance between the ports.
The length of a rectangle exceeds its breadth by 9 cm. If length and breadth are each increased by 3 cm, the area of the new rectangle will be 84 cm2 more than that of the given rectangle. Find the length and breath of the given rectangle.
The sum of the ages of Anup and his father is 100. When Anup is as old as his father now, he will be five times as old as his son Anuj is now. Anuj will be eight years older than Anup is now, when Anup is as old as his father. What are their ages now?
Solve: `(x + 1)/(2x + 3) = 3/8`.
Solve the following:
`(3x - 8)/(2x) = 1`
Solve the following:
`(x + 1)/4 = (x - 2)/3`