Student Distribution in Rooms A and B

The video tutorial explains how to solve a problem involving the distribution of students between two rooms. Room A has six more students than Room B, and together they have 52 students. The tutorial guides viewers through setting up an equation to represent the problem, using variables to define the number of students in each room. It then demonstrates solving the equation to find the number of students in each room, verifying that the solution satisfies the conditions of the problem.

What is the total number of students in both rooms combined?

• 46

• 58

• 60

• 52

If Room A has six more students than Room B, and Room B has X students, how can we express the number of students in Room A?

• 6X

• X - 6

• X / 6

• X + 6

What equation represents the total number of students in both rooms?

• X + 6 = 52

• 2X + 6 = 52

• X - 6 = 52

• 2X - 6 = 52

After setting up the equation, what is the value of X, representing the number of students in Room B?

• 20

• 21

• 22

• 23

How many students are there in Room A?

• 52

• 23

• 29

• 35