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7 questions
1.What is а power function?
A power function is a single-term function that contains a variable at its base and a constant for its exponent.
A power function is a function whose (output) value is the same for every input value.
A power function is a function that involves only non-negative integer powers or only positive integer exponents of a variable in an equation like the quadratic equation, cubic equation, etc
General form of power function:
f(x)=lg(x)
f(x)=a^x
f(x)=kx^n
Is the function even or odd?
f(x)=2(x+2)3even
neither
odd
Find the domain of the function:
(1; +∞)
(−4; +∞)
(−∞;+∞)
f(x)=−5x2+1
Find the range of this power function:
(−∞;+∞)
(−∞;1]
(−∞;1)
What is the equation of the function graphed in the image?
f(x)=x41
f(x)=4x3
f(x)=x
Which one is a power function?
f(x)=4x+46
f(x)=x1−8
f(x)=7x2
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