Can anyone help us with this?
Determine the set of all real numbers x such that:
We have possible solutions, but we are not sure:)
Determine the set of all real numbers x such that:
We have possible solutions, but we are not sure:)
This is one of my homework tasks:
Hello, I need your help. We have a physics exam on Thursday, and while looking through my notes, I came across the equation G × tanα . Unfortunately, I didn't write down what it calculates. (I found the equation in connection with the centripetal force) Thank you for your help
An aptitude test includes, among other things, five questions about current events. Each question has three answers to choose from, of which only one is correct. It is assumed that the candidate guesses the answer at random. a) What is the probability of answering none, one, two, three, four or all five questions correctly? b)…
How can I have a calculation method? Because for me, it's like this: I always already have the answer, but I don't know how I got it. So, I see the problem and I know the answer, just not how I did it. Once, I got a 4 just because I didn't write down the…
Search the Cases
1) x < -3
2) -3 <= x < 1
3) 1 < x < 1,5
4) x > = 1,5
form part solutions L_1, L_2, L_3 and L_4 with respect to these requirements and unite them to the overall solution.
L_ges = (-∞ ; 1) ∪ (3 ; ∞)
Maybe an image helps to find the case distinction that you have to do:
And what approaches are
x < 1
I’m sure you’ve found it. And for x > 1 everything is positive.