Graphing Exponential and Logarithmic Functions Practice (week 5)

Master graphing exponential & log functions! Practice domain, range, and asymptotes.

Have you already completed the rest of the tasks for this week (video lesson, IXL, and Nearpod)? This should be the last thing you do. Yes! Click on each attribute and it decide if it represents the EXPONENTIAL or LOGARITHMIC parent function. exponential y=b^x contains the point (0,1) domain of (-inf, inf) range of (0, inf) asymptote at y=0 logarithmic y=log(x) contains the point (1,0) domain (0, inf) range (-inf, inf) asymptote at x=0 A vertical shift (up or down) would cause a change to which of the following? exponential function's domain logarithmic function's domain exponential function's range logarithmic function's range A horizontal shift (left or right) would cause a change to which of the following? exponential function's domain logarithmic functions domain exponential function's range logarithmic function's range What are the domain and range of f(x)=3x+5? (note: "inf" means infinity) D: All Real NumbersR: All Real Numbers D: (5, inf)R: All Real Numbers D: All Real NumbersR: (5, inf) D: All Real NumbersR: (0, inf) What are the domain and range for the functionf(x)=log6(x-3) graphed below? D: (-inf, inf)R: (-inf, inf) D: (3, inf)R: (-inf, 2) D: (-inf, inf)R: (-inf, 2) D: (3, inf)R: (-inf, inf) Is the function f(x)=log.1(x) increasing or decreasing? increasing decreasing Is the function f(x)=(2.5)x increasing or decreasing? increasing decreasing Select the description that most accurately describes the graph below: decreasing exponential function increasing exponential function decreasing log function increasing log function Select the description that most accurately describes the graph below: decreasing exponential function increasing exponential function decreasing log function increasing log function