Answer:
1+2/n=3n
Step-by-step explanation:
<u><em>Answer:</em></u>As x approaches negative infinity, f (x) approached negative infinity
<u><em>Explanation:</em></u>The graph of the given function is shown in the attached image.
<u><em>Let's check the options given:</em></u>
<u>Option 1:</u>
<span>As x approaches positive infinity, f(x) approaches negative infinity.
This option is
incorrect as we can note that as the value of x increases approaching positive infinity, the value of f (x) also increases approaching positive infinity
<u>Option 2:</u>
</span><span>As x approaches negative infinity. f(x) approaches negative infinity.
</span>This option is
correct as we can note that as the value of x decreases approaching negative infinity, the value of f (x) also decreases approaching negative infinity
<u>Option 3:</u>
<span>As x approaches negative infinity, f(x) approaches positive infinity.
</span>This option is
incorrect as we can note that as the value of x decreases approaching negative infinity, the value of f (x) also decreases approaching negative infinity
<u>Option 4:</u>
<span>As x approaches positive infinity, f(x) remains constant.
</span>This option is
incorrect as we can note that as the value of x increases approaching positive infinity, the value of f (x) also increases approaching positive infinity
Hope this helps :)
Answer:
k determines how many units up or down the parent function will be translated.
Step-by-step explanation:
y=f(x)+k, where k>0 ——> the parent function will be translated up k units
y=f(x)+k, where k<0 ——> the parent function will be translated down k units
This has exactly two solutions.
You can find the number of a solutions that a problem has by its highest power of x. Since x is raised to the 2nd power in here, it has two solutions. In some cases, these solutions will be irrational, double roots, or non-real, but there will still be two of them regardless.
Answer:
(1,12) and (2,12).
(- 5,1) and (- 5, 2).
Step-by-step explanation:
y = 12 is a line that is parallel to the x-axis and at a constant distance of 12 units above the x-axis. Therefore, the points on the line will have any x-coordinate but have a constant y-coordinate i.e. 12.
Therefore, the two points on the line y = 12 can be (1,12) and (2,12).
x = - 5 is a line that is parallel to the y-axis and at a constant distance of 5 units left of the y-axis. Therefore, the points on the line will have any y-coordinate but have a constant x-coordinate i.e. - 5.
Therefore, the two points on the line x = - 5 can be (- 5,1) and (- 5, 2). (Answer)