Question

write 2+checkmark as in lowest common multiple-9 as a complex number

Answer 1

To express "2 + checkmark as in lowest common multiple - 9" as a complex number, I'm interpreting the "checkmark" as a placeholder for a variable since it does not directly correlate to a standard mathematical operation.

If we denote "checkmark" as a variable \( x \), the expression becomes \( 2 + x - 9 \).

Now, simplifying that gives:

\[
2 + x - 9 = x - 7
\]

Now, if we want to express this as a complex number, we can just write it in standard complex form \( a + bi \), where \( a \) is the real part and \( b \) is the imaginary part. Since there is no imaginary component in our current expression, we can consider the imaginary part as zero.

Thus, the complex number can be represented as:

\[
(x - 7) + 0i
\]

If you provide clarification on the "checkmark" notion or if you want to represent it differently, please let me know!