When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 7$ items and we want to split them up equally into $\displaystyle 1$ group. We are solving for the number of items in each group. 

We can draw $\displaystyle 1$ circle and start putting the $\displaystyle 7$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 7$ triangles in  the group so our answer is $\displaystyle 7$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 108$ items and we want to split them up equally into $\displaystyle 12$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 12$ circles and start putting the $\displaystyle 108$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 9$ triangles in each of the groups so our answer is $\displaystyle 9$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 24$ items and we want to split them up equally into $\displaystyle 6$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 6$ circles and start putting the $\displaystyle 24$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 4$ triangles in each of the groups so our answer is $\displaystyle 4$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 9$ items and we want to split them up equally into $\displaystyle 1$ group. We are solving for the number of items in each group. 

We can draw $\displaystyle 1$ circle and start putting the $\displaystyle 9$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 9$ triangles in the group so our answer is $\displaystyle 9$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 36$ items and we want to split them up equally into $\displaystyle 12$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 12$ circles and start putting the $\displaystyle 36$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 3$ triangles in each of the groups so our answer is $\displaystyle 3$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 22$ items and we want to split them up equally into $\displaystyle 11$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 11$ circles and start putting the $\displaystyle 22$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 2$ triangles in each of the groups so our answer is $\displaystyle 2$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 10$ items and we want to split them up equally into $\displaystyle 10$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 10$ circles and start putting the $\displaystyle 10$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there is $\displaystyle 1$ triangle in each of the groups so our answer is $\displaystyle 1$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 90$ items and we want to split them up equally into $\displaystyle 9$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 9$ circles and start putting the $\displaystyle 90$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 10$ triangles in each of the groups so our answer is $\displaystyle 10$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 72$ items and we want to split them up equally into $\displaystyle 8$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 8$ circles and start putting the $\displaystyle 72$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 9$ triangles in each of the groups so our answer is $\displaystyle 9$. 

When we are dividing, we are splitting things up into groups. For this problem, we can think of this as we have $\displaystyle 49$ items and we want to split them up equally into $\displaystyle 7$ groups. We are solving for the number of items in each group. 

We can draw $\displaystyle 7$ circles and start putting the $\displaystyle 49$ items, in this case triangles, into each circle equally. 

Our answer is the number of items in $\displaystyle 1$ group. In this case, there are $\displaystyle 7$ triangles in each of the groups so our answer is $\displaystyle 7$.