Asked by Dj
Describe the end behavior of the function y=logx.(1 point)
Responses

As x→0+, y→−∞, and as x→∞, y→∞.
As x right arrow 0 superscript positive baseline , y right arrow negative inifinity , and as x right arrow inifinity , y right arrow infinity .

As x→−∞, y→−∞, and as x→0, y→∞.
As x right arrow negative infinity , y right arrow negative inifinity , and as x right arrow 0 , y right arrow infinity .

As x→0+, y→∞, and as x→∞, y→−∞.
As x right arrow 0 superscript positive baseline , y right arrow infinity , and as x right arrow infinity , y right arrow negative inifinity .

As x→−∞, y→−∞, and as x→∞, y→∞.
As x right arrow negative infinity , y right arrow negative infinity , and as x right arrow infinity , y right arrow infinity
Responses

As x→0+, y→−∞, and as x→∞, y→∞.
As x right arrow 0 superscript positive baseline , y right arrow negative inifinity , and as x right arrow inifinity , y right arrow infinity .

As x→−∞, y→−∞, and as x→0, y→∞.
As x right arrow negative infinity , y right arrow negative inifinity , and as x right arrow 0 , y right arrow infinity .

As x→0+, y→∞, and as x→∞, y→−∞.
As x right arrow 0 superscript positive baseline , y right arrow infinity , and as x right arrow infinity , y right arrow negative inifinity .

As x→−∞, y→−∞, and as x→∞, y→∞.
As x right arrow negative infinity , y right arrow negative infinity , and as x right arrow infinity , y right arrow infinity
Answers
Answered by
GPT 3.5
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