i give metals
Which of the following represents the graph of f(x) = 2x + 3
@freckles
@RAINIAR @mathwizz2015
Are you sure your function is as you wrote it, f(x) = 2x+3? Either that or you've posted the wrong images, as the pictures do not show a line, which is what your function represents.
no everything id correct its f(x)= 2^x+3 @DisplayError
\[f(x) = 2^x+3\] or \[f(x) = 2^{x+3}\] ?
the first one
When all of the given choices are so vastly different, you can usually just check one point and get your answer. The easiest point to check is at x=0. Plug that into the function: \[f(0) = 2^0 +3 = 4\] (Remember that anything raised to the 0th power is equal to 1!) Now looking at your choices, is there a graph that satisfies such a point (when x = 0, y = 4)?
so it would be D then the last one
Yep! The last image that you posted.
@DisplayError can you help me with 2 more
I'll try my best. Don't ask to ask a question, just ask away.
What transformation has changed the parent function f(x) = log3x to its new appearance shown in the graph below? f(x + 4) + 2 f(x –2) –2 f(x + 2) + 2 f(x –4) –2
f(x+4)+2 f(x-2)-2 f(x+2)+2 f(x-4)-2 @DisplayError
Is your function \[\log_3 x\] or \[\log(3x)\] ?
Assuming your function is \[\log(3x)\] I would say it is the first choice. If you plug in the given point (-1,3), the first choice returns a y value that is closest to 3. Also, if you solve for x by setting each function equal to 0, you would find that the first choice gives you the x value that is closest to x = -4 (which is what the picture you provided shows).
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