Sure, let's solve this step by step.
First, we need to determine the value when we "find 0." Based on the way the problem is framed, it suggests that "0" does not change the value of the given dollar sign. Therefore, the value of "0" is:
[tex]\[
0 = \$ = 49
\][/tex]
Next, we need to determine the value when [tex]$\ d=7$[/tex]. Here, we will find the unknown value represented as [tex]$7$[/tex]. For simplicity and clarity, we can assume a multiplication relationship. Given that [tex]$=49$[/tex] and d=7:
[tex]\[
\$ 7 = \$ \times d = 49 \times 7 = 343
\][/tex]
Hence, the values are:
1. When "finding 0", the value is [tex]\(49\)[/tex].
2. When "finding [tex]$\ 7$[/tex]", the value is [tex]\(343\)[/tex].
So the final step shows:
[tex]\[
\boxed{(49, 343)}
\][/tex]
