How can exponential and logarithmic functions be combined?
take an example i will explain
uhhh lol
yup XD
you should make one and ill invite u to my wedding with @owlcoffee
lol.i will never be able to come there XD
aw why not? Owl will become a surgeon and pay for your ticket
it its written e^x then u can write it as xlog e
so what do i write as the answer
to the question
sure i will come then :)
yay!
is this the question ?
should we try a different question
yes sure idk how to say in words
yes i have to answer 3 but i can pick
Please answer 3 of the following questions for discussion (you must explain completely what you are talking about because if you don't write enough or are way off, you will have to respond again and your test won't be opened): -How can an exponential function be created? -How can the properties of exponents help solve exponential equations? -What are some real-world applications for exponential functions? -How are exponential functions related to logarithmic functions? -How can a logarithmic function be created? -How can the properties of exponents help solve logarithmic equations? -How can the properties of logarithms be applied to simplify or solve equations? -The base change property can help in what type of scenarios? -How can exponential equations with unequal bases be solved? -How do the various parts of an exponential equation affect the entire equation? -Why does the average rate of change vary on an exponential function? -What effects does adding a constant have to an exponential function? -How can exponential functions be utilized to fit existing data? -How can logarithms be graphed with different bases? -How do transformations affect the logarithmic graph? -How can exponential and logarithmic functions be combined? -What effect does adding a linear function to an exponential or logarithmic function have on the graph? -In what ways do inverse functions relate to exponential functions and logarithmic functions?
it doesnt matter which 3
let me choose
thx so much
that's so much
read a little u will get it
okay lol
loga(x) = y <=> ay = x
for x > 0 we have aloga(x) = x and for all x we have loga(ax) = x
that's like japanese to me it makes no sense LOL
lol.
i'll figure it out thank you :)
sorry
it's ok!
@ganeshie8
ganeshie will u come ?
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