Asked by Jass
                What is the domain and range fro the expentiral function f(x)=-2x4^x-1+3?
Domain:all real numbers
Range:all real numbers less than 3
Domain:all real numbers
Range:all real numbers greater than 3
Domain: all real numbers greater than-2
Range: all real numbers less than 3
Domain: all real numbers
Range: all real numbers
If the parent function is f(x) = (0.5)^x, which transformations are required for the graph of f(x) = (0.5)^x-3 - 2?
	
Translate 3 units right and 2 units up
Translate 3 units right and 2 units down
Translate 3 units left and 2 units up
Translate 3 units left and 2 units down
How do I figure something like this out... I'm lost once again
            
        Domain:all real numbers
Range:all real numbers less than 3
Domain:all real numbers
Range:all real numbers greater than 3
Domain: all real numbers greater than-2
Range: all real numbers less than 3
Domain: all real numbers
Range: all real numbers
If the parent function is f(x) = (0.5)^x, which transformations are required for the graph of f(x) = (0.5)^x-3 - 2?
Translate 3 units right and 2 units up
Translate 3 units right and 2 units down
Translate 3 units left and 2 units up
Translate 3 units left and 2 units down
How do I figure something like this out... I'm lost once again
Answers
                    Answered by
            Steve
            
    Assuming you meant
f(x)=-2x*4^(x-1)+3
the domain of all polynomials (-2x) is (-∞,∞)
the domain of all exponentials is (-∞,∞)
so, the domain of f(x) is likewise (-∞,∞)
now work with the ranges in like wise.
x -> (x-h) translates right by h
y -> (y-k) translates up by k
y = 0.5^(x-3) - 2 is also
y-(-2) = 0.5^(x-3)
so what do you think?
    
f(x)=-2x*4^(x-1)+3
the domain of all polynomials (-2x) is (-∞,∞)
the domain of all exponentials is (-∞,∞)
so, the domain of f(x) is likewise (-∞,∞)
now work with the ranges in like wise.
x -> (x-h) translates right by h
y -> (y-k) translates up by k
y = 0.5^(x-3) - 2 is also
y-(-2) = 0.5^(x-3)
so what do you think?
                    Answered by
            Jass
            
    Thanks Mr.Steve!
    
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