Let's denote the number of points Jordan scored as $ J $ and the number of points Kamron scored as $ K $.

From the problem, we have two pieces of information:
1. Kamron scored fewer points than Jordan.
2. Jordan scored times as many points as Kamron.

We can translate these pieces of information into the following system of equations:

1. $ K

Question

Let's denote the number of points Jordan scored as $ J $ and the number of points Kamron scored as $ K $.

From the problem, we have two pieces of information:
1. Kamron scored fewer points than Jordan.
2. Jordan scored times as many points as Kamron.

We can translate these pieces of information into the following system of equations:

1. $ K < J $
2. $ J = aK $ (where $ a $ is the multiplier indicating how many times Kamron's score Jordan's score is)

Therefore, the system of equations that could be used to find $ J $ and $ K $ is:

$$
\begin{cases}
K < J \
J = aK
\end{cases}
$$

Knowee AI · Accepted Answer

Let's denote the number of points Jordan scored as $ J $ and the number of points Kamron scored as $ K $.

From the problem, we have two pieces of information:
1. Kamron scored fewer points than Jordan.
2. Jordan scored times as many points as Kamron.

We can translate these pieces of information into the following system of equations:

1. $ K < J $
2. $ J = aK $ (where $ a $ is the multiplier indicating how many times Kamron's score Jordan's score is)

Therefore, the system of equations that could be used to find $ J $ and $ K $ is:

$$
\begin{cases}
K < J \
J = aK
\end{cases}
$$

Question