Which of these statements are true?

A. Both graphs have exactly one asymptote
B. Both graphs have been shifted and flipped.
C. Both graphs are logarithmic functions.
D. Both graphs are exponential functions.

Which of these statements are true A Both graphs have exactly one asymptote B Both graphs have been shifted and flipped C Both graphs are logarithmic functions class=

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Answer:

Step-by-step explanation:

Given are two graphs.  f(x) will have x axis as asymptote while x=2 is asymptote for g(x).

Hence both graphs have exactly one asymptote

First graph passes through (0,2)

f(x) is exponential while g(x) is log.

Both graphs are shifted because f(x) is vertically shifted by 1, while g(x) is horizontally shifted by 3 units to left

The true statements are;

  • Both graphs have exactly one asymptote
  • Both graphs have been shifted and flipped.
  • Both graphs are exponential functions.

What an asymptote?

This is known to be a straight line that is said to often moves or approach a specific or a given curve but it is one that do not meet at  all on any infinite distance.

From the graph of the two functions we can see f(x) has its x axis as asymptote and x=2 as the asymptote for g (x). Therefore one can say that they are one asymptote.

Therefore, the correct answers are Option A, B and D.

Learn more about asymptote from

https://brainly.com/question/11507546

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