Question 2. Write a function in the form kx + m when k = 0 and m = 2.

This one bothers me because k=0. If K=0 would the y=kx+m be y=2 (aka remove kx?)

yes, y = 2

y = kx + m , with k=0, m=2

y = 0k + 2 = 2

The confusion probably came from the usual appearance of the equation.
Normally the straight line function takes the form y = mx + b
but it could be
y = ax + z
y = rx + b
y = 😇x + ⏲ , as long as it looks like that pattern, the coefficient of x is the slope
and the constant is the y-intercept.
It does not really matter what variables they use, it is the pattern that matters

btw, your equation of
y = 2
would be a horizontal line with slope of 0 and a y-intercept of 2
that is, a horizontal line 2 units above the x-axis

Awesome thanks!

If k is equal to 0 in the equation y = kx + m, then the term kx becomes 0. Hence, the equation simplifies to y = m. In this case, where k = 0 and m = 2, the equation would be y = 2. This means that regardless of the value of x, the y-value will always be 2.