Answer:
Shifts 4 units to left
Step-by-step explanation:
Given:
Accorded to transformation rules:
- f(x + a) is shift to left <u>a</u> units.
- f(x - a) is shift to right <u>a</u> units.
- f(x) + a is shift up <u>a</u> units.
- f(x) - a is shift down <u>a</u> units.
Since function g is f(x + 4) then function g is the graph of function f(x) that shifts to left 4 units.
Answer: 7
Step-by-step explanation:
To find the absolute minimum we must first take the derivative of the function and find where it equals zero. From there we can use the first derivative test to find where our possible minimum is. We then will test each endpoint and compare for the minimum for this function.
The lowest value is 7. The absolute minimum of this function is 7. If you were to graph it, we'd see that the graph reflects that as well.
Answer:
= 1872x^2 - 1960q^2 - 1386xq
Step-by-step explanation:
First you should distribute.
(24x * 56q), (24x * 78x), (-35q * 56q), (-35q * 78x)
=1344xq + 1872x^2 - 1960q^2 - 2730xq
Now you combine like terms.
= 1872x^2 - 1960q^2 - 1386xq
**NOTE that (^2) means "squared"
Since there are no more like terms that is your final answer. I hope this helps love! :)
Answer:
Step-by-step explanation:
8 4 16 ? ?
32 16 64 ? ?
i dont know the last two but here
It would be: 9.95 - 7.45 = 2.50
In short, Your Answer would be $2.50
Hope this helps!
