~offering 10 points ~ the graph of an exponential function of the form y = f(x) = a^x passes through the points and the graph lies the x-axis. 1a) (0,a) 1b) (0,1) 1c) (0,2) 1d)(0,-1) 2a) (1,0) 2b)(1,1) 2c)(1,a) 2d) (1,-2) 3a) above 3b) below 3c) on the

Let's see if this is better
1: Substitute 0 for x in the equation → y = f(0) = a^0 = 1
    Therefore (0, 1) is a point on the graph

2: Substitute 1 for x in the equation → y = f(1) = a^1 = a
    Therefore (1, a) is a point on the graph

3: y = f(x) = a^x is an exponential function which has a horizontal asymptote of y = 0 (equation for the x - axis) ... The reason it is above the x-axis is because there is no negative coefficient on "a" to reflect it below the x-axis