How do you graph of #y=-(1/5)^x# and state the domain and range? Precalculus Exponential and Logistic Modeling Exponential Growth and Decay 1 Answer A. S. Adikesavan Feb 4, 2017 Domain #(-oo, oo)#. Range : #(-oo, 0)#. See graph and explanation. Explanation: #y=-(1/5)^x<0 and to 0#, as #x to oo#. y-intercept ( x = 0 ) : #-1# As #x to -oo, y to -oo#. So, domain is #(-oo, oo)# and range is #(-oo, 0)# graph{-(.2)^x [-2.5, 2.5, -1.25, 1.25]} Answer link Related questions How do I find an exponential growth function in terms of #t#? What is exponential growth? How do I find the multiplier for a rate of exponential decay? How is exponential decay related to a half-life? How to find an equation of exponential decay? What happens when something grows exponentially? How long does it take the culture to double its mass if a bacterial culture which is growing... Joe Smith invest his inheritance of $50,000 in an account paying 6.5% interest. If interest is... How do you write an exponential equation that passes through (1, 1.5), (-1, 6)? How do you write an exponential equation that passes through (0,3) and (2,6)? See all questions in Exponential Growth and Decay Impact of this question 2078 views around the world You can reuse this answer Creative Commons License