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tmt1
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Find the domain of the equation
$$1 \ne e^{1-x^2}$$
Is there a way to evaluate this function?
$$1 \ne e^{1-x^2}$$
Is there a way to evaluate this function?
tmt said:$$1 \ne e^{1-x^2}$$
Is there a way to evaluate this function?
tmt said:Find the domain of the equation
$$1 \ne e^{1-x^2}$$
Is there a way to evaluate this function?
I like Serena said:Hint: take $\ln$ on both sides.
Btw, this is not a function nor an equation. It's called an inequality.Moderator's note: I have moved part of your title to your opening post.
Please put all relevant information in your post and do not put part of the question only in the title.
The purpose of evaluating an 'e' equation is to determine the domain of the equation, which is the set of all possible input values that will produce a valid output. This is an important step in solving and understanding mathematical equations.
To evaluate an 'e' equation, you need to substitute the variable with different values and see if the equation produces a valid output. The domain of the equation will be the set of all the values that produce valid outputs.
Yes, an 'e' equation can have an infinite domain. This means that there is no upper or lower limit to the values that can be substituted into the equation.
'e' is a mathematical constant that represents the base of the natural logarithm. It is approximately equal to 2.71828 and is commonly used in mathematical equations involving growth and decay.
The domain of an 'e' equation determines the range of values that can be plotted on the graph. An infinite domain means that the graph will continue indefinitely in both the positive and negative directions. A limited domain will result in a graph with a specific range of values.