How do you get the integral?
I'm currently doing b, and I don't understand how to get the integral? What is meant by a line parallel to the y-axis? And what do you do with 1.5?
I'm currently doing b, and I don't understand how to get the integral? What is meant by a line parallel to the y-axis? And what do you do with 1.5?
Bei der Aufgabe soll ein Paket von der Erde zu einem Raumschiff im Orbit geschossen werden Klingt alles soweit logisch nur müsste in der 3. Zeile nicht ein minus zb vor dem Konstanten Term vor dem Integral stehen, da ja in der 2. Zeile -er mal er gleich -1 gibt?
I wanted to ask if it's possible that the area is 198.835. I'm bad at math and don't know if it's correct.
What would be the condition for the "highest point on the y-axis"? My approach: f'(0)=0, and is the general function equation here f(x)=ax²+bx+c?
Hallo ich komme jetzt in die 8 Mittelschulklasse in Österreich bundesland niederösterreich
Thanks to everyone who helps, I've been trying for 20 minutes!
Hi guys I don't understand this exercise A 120 ml solution contains a concentration of 40 mg / ml active ingredient A. The body can absorb 25% of this solution, which is…? Please provide a solution, I need to do this for my next test :/
As you mean by recording, it has already been answered: 4 boxes correspond to the area 1, i.e. the desired area is 1.5 (FE) equals 6 boxes, and this is the case at about x=1.
The exact x value at which the parallel should be drawn is obtained by the invoice:
(solution: x=0.94)
However, you could also pull the parallel on the left of the x-axis – it is not explicitly stated that the parallel must be the right of the x-axis! Then the necessary invoice was:
(solution: x=-0,637)
Hello,
with parallel straight line is meant to pull a straight line next to the y axis. Make your cursor 1 on the x-axis and go up there until you get to the graph (This is the straight line). These are about 1.5 as a surface area, even if this is not very accurate. This is, as in linear functions, the pitch triangle as example D.
Then you calculate the integral: see above.
Greeting