Let's solve this problem step by step:

Step 1: Let's denote the number of stickers Wilson has as W and the number of stickers Jamie has as J.

Step 2: From the problem, we know that if Wilson gives 10 stickers to Jamie, the ratio of Wilson to Jamie's stickers will be 1 : 8. This can be written as:

(W - 10) / (J + 10) = 1 / 8

Step 3: We also know that if Wilson gives 70 stickers to Jamie, their ratio will be 1 : 11. This can be written as:

(W - 70) / (J + 70) = 1 / 11

Step 4: Now we have a system of two equations. We can solve this system to find the values of W and J.

Solving the system of equations, we get:

W = 90 stickers (This is the number of stickers Wilson has)
J = 630 stickers (This is the number of stickers Jamie has)

So, Wilson has 90 stickers.

Question

Let's solve this problem step by step:

Step 1: Let's denote the number of stickers Wilson has as W and the number of stickers Jamie has as J.

Step 2: From the problem, we know that if Wilson gives 10 stickers to Jamie, the ratio of Wilson to Jamie's stickers will be 1 : 8. This can be written as:

(W - 10) / (J + 10) = 1 / 8

Step 3: We also know that if Wilson gives 70 stickers to Jamie, their ratio will be 1 : 11. This can be written as:

(W - 70) / (J + 70) = 1 / 11

Step 4: Now we have a system of two equations. We can solve this system to find the values of W and J.

Solving the system of equations, we get:

W = 90 stickers (This is the number of stickers Wilson has)
J = 630 stickers (This is the number of stickers Jamie has)

So, Wilson has 90 stickers.

Knowee AI · Accepted Answer

Let's solve this problem step by step:

Step 1: Let's denote the number of stickers Wilson has as W and the number of stickers Jamie has as J.

Step 2: From the problem, we know that if Wilson gives 10 stickers to Jamie, the ratio of Wilson to Jamie's stickers will be 1 : 8. This can be written as:

(W - 10) / (J + 10) = 1 / 8

Step 3: We also know that if Wilson gives 70 stickers to Jamie, their ratio will be 1 : 11. This can be written as:

(W - 70) / (J + 70) = 1 / 11

Step 4: Now we have a system of two equations. We can solve this system to find the values of W and J.

Solving the system of equations, we get:

W = 90 stickers (This is the number of stickers Wilson has)
J = 630 stickers (This is the number of stickers Jamie has)

So, Wilson has 90 stickers.

Wilson and Jamie like to share stickers. If Wilson gives 10 stickers to Jamie, the ratio of Wilson to Jamie's stickers will be 1 : 8. If Wilson gives 70 stickers to Jamie, their ratio will be 1 : 11. How many stickers does Wilson have?

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