Find the other endpoint of the line segment with the given endpoint and midpoint.
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Answer:
Step-by-step explanation:
Initially the graph f (x) is shifted horizontally to the right.
When the graph shifts to right the function then becomes
f(x)→f(x-b)
Where b is the units by which it is shifted towards right .
So, in the figure we can see that it is shifted 2 units to the right .
So, f(x)→f(x-2)
Since f(x) is
So, f(x-2) =
Now the new obtained graph is again shifted vertically upward
When the graphs shifts upward f(x) →f(x)+b
where b is the units by which it is shifted upward
So, our obtained f(x-2) when shifted upward by 4 units so using the above given transformation of upward shift i.e. f(x) →f(x)+b
So, Our new graph h(x) = f(x-2)+4
⇒