If (-2, y) lies on the graph of #y = 4^x#, then what is y? Precalculus Exponential and Logistic Functions Exponential and Logistic Graphs 1 Answer mason m Jan 2, 2016 #y=1/16# Explanation: #(-2,y)# is found through plugging in #-2# for #x#. #y=4^-2# To find #4^-2#, move the negative exponent to the denominator. #y=1/4^2# #y=1/16# Answer link Related questions What is an exponential function? How do I find the exponential function of the form #f(x)=ab^x# for which #f(-1)=10# and #f(0)=5#? How do I find an exponential function that passes through two given points? What is the range of a logistic function? What is the general form of a logistic function? What is a logistic function? How do I find a logistic function from its graph? How does an exponential function differ from a power function? How does exponential growth differ from logistic growth? How do you find the exponential function, #n(t)=n_oe^(kt)# that satisfies the conditions... See all questions in Exponential and Logistic Graphs Impact of this question 5560 views around the world You can reuse this answer Creative Commons License