Correct option is B
Let town A have initial population x and town B have initial population y.
After 30 years:
Town A:
x − 10,000 × 30
Town B:
y + 15,000 × 30
Their populations will be equal:
Solving for the difference in initial populations:
There are two towns, A and B. In A, population decreases by 10,000 every year. In B, population increases by 15,000 every year. What should be the difference between initial populations of B and A if their population becomes equal after 30 years?
Let town A have initial population x and town B have initial population y.
After 30 years:
Town A:
x − 10,000 × 30
Town B:
y + 15,000 × 30
Their populations will be equal:
Solving for the difference in initial populations:
If a = 5 + √6, b = 5 - √6, then what is the value of a² + b²?
If a = 7 + √2, b = 7 - √2, then what is the value of a² + b²?
If and x > 1, then find the value of
If x² - y² = 255 and x + y = 17, then find x - y.
The cost of a table exceeds that of a chair by ₹5,000. If the combined price of 16 tables and 14 chairs amounts to ₹2,00,000, determine by what percentage the price of a chair is less than the price of a table.
The difference of squares of two consecutive odd numbers is 56. What is the sum of the two numbers?
If a = 3 + √2, b = 3-√2, then what is the value of a² + b²?
Solve the following system of 3 equations in 3 unknowns.
x - 3z = -5
2x - y + 2z = 16
7x - 3y - 5z = 19
If x+y+z=0, where none of x,y and z is equal to 0 , then find the value of
Suggested Test Series
Suggested Test Series
If a = 5 + √6, b = 5 - √6, then what is the value of a² + b²?
If a = 7 + √2, b = 7 - √2, then what is the value of a² + b²?
If and x > 1, then find the value of
If x² - y² = 255 and x + y = 17, then find x - y.
The cost of a table exceeds that of a chair by ₹5,000. If the combined price of 16 tables and 14 chairs amounts to ₹2,00,000, determine by what percentage the price of a chair is less than the price of a table.
The difference of squares of two consecutive odd numbers is 56. What is the sum of the two numbers?
If a = 3 + √2, b = 3-√2, then what is the value of a² + b²?
Solve the following system of 3 equations in 3 unknowns.
x - 3z = -5
2x - y + 2z = 16
7x - 3y - 5z = 19
If x+y+z=0, where none of x,y and z is equal to 0 , then find the value of