Let's solve the equation $Y = 2x - 3$ for the given values of $x$:

For $x = 1$:

$Y = 2(1) - 3$ $Y = 2 - 3$ $Y = -1$

For $x = 2$:

$Y = 2(2) - 3$ $Y = 4 - 3$ $Y = 1$

Results:

• When $x = 1$, $Y = -1$.
• When $x = 2$, $Y = 1$.

Would you like more details or have any other questions?

5 Related Questions

1. What would $Y$ be if $x = 0$ in the same equation?
2. How does the slope of $Y = 2x - 3$ affect the graph?
3. What is the $x$-intercept of the equation $Y = 2x - 3$?
4. How would the line change if the equation were $Y = 2x + 3$?
5. Can you find where this line intersects with another line, say $Y = x + 1$?

Tip

The slope in linear equations like $Y = 2x - 3$ represents how steep the line is. A larger slope means a steeper line.