Advertisements
Advertisements
प्रश्न
Solve the following equation:
3p – 1 = 8
उत्तर
3p – 1 = 8
⇒3p = 8 + 1 = 9
⇒ p = `9/3` = 3
∴p = 3
APPEARS IN
संबंधित प्रश्न
Solve the following equation:
14 = 7m
Solve the following equation:
2x + 5 = 5
8y – 4y = 20
Solve: `"x"/2 + "x"/5 = 14`
Solve: `"2p"/3 - "p"/5 = 35`
Solve: `(3"x" - 2)/7 - ("x" - 2)/4 = 2`
A man has ₹ x from which he spends ₹6. If twice of the money left with him is ₹86, find x.
Solve the following equation for the unknown: `(1)/(2)"p" + (3)/(4)"p"` = p - 3
Solve the following equation for the unknown: `("a" - 1)/(2) - ("a" + 1)/(3)` = 5 - a
Solve the following equations for the unknown: `(5)/x - 11 = (2)/x + 16, x ≠ 0`
Solve the following equations for the unknown: `7 - (1)/sqrt(y)` = 0
Divide 300 into two parts so that half of the one part is less than the other by 48.
In a two-digit number, the digit at the ten's place is 4 times the digit at the unit's place.The sum of the digits and the number is 92. Find the two digit number.
The ages of P and Q are in the ratio 7 : 5. Ten years hence, the ratio of their ages will be 9 : 7. Find their ages.
A steamer goes in downstream from one port to another in 4hours. It covers the same distance in upstream in 5 hours. If the speed of the stream be 2 km/h, find the distance between the two ports.
The present age of a man is double the age of his son. After 8 years, the ratio of their ages will be 7:4. Find the present ages of the man and his son.
The difference between the ages of two brothers is 10 years, and 15 years ago their ages were in the ratio 2:1. Find the ratio of their ages 15 years hence.
The length of a room exceeds its breadth by 3 m. If both the length and breadth, are increased by 1m, then the area of the room is increased by 18 cm2. Find the length and breadth of the room.
A man invested Rs 35000, a part of it at 12% and the rest at 14%. If he received a total annual interest of Rs 4460, how much did he invest at each rate?
In an election there were two candidates. A total of 9791 votes were polled. 116 votes were declared invalid. The successful candidate got 5 votes for every 4 votes his opponent had. By what margin did the successful candidate win?