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How to load a ViewController from a file?

I have three.m files.
First, called main.m I have:
@implementation ViewController {
NSArray *images;
}

– (void)viewDidLoad {
[super viewDidLoad];
// Do any additional setup after loading the view.

Images = [[NSBundle mainBundle] objectForInfoDictionaryKey:@”NSImage”];
}

– (void)viewWillAppear:(BOOL)animated {
[super viewWillAppear:animated];
NSString *file = [[NSBundle mainBundle] pathForResource:@”initial” ofType:@”tiff”];
UIImage *icon = [
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Static friction laws $v=kx$ and $u=kx$

I need help with understanding why a static friction law $v=kx$ works for a velocity v such that $v=u$.
I know that when applying $u=kx$ from Newton’s laws of motion $u=\int F_{net}dt$ and thus the force between the blocks and the static friction force $F_{sf}=k(x-x_0)$ which means $F_{net}=-F_{sf}=k(x-x_0)$.
However the reason given in my book is that $F_{net}=0$ so $v=F_{net}dt$ and thus $F_{net}dt=-F_{sf}dt$.
I was wondering if anyone could explain this?

Before you do, you’ll want to be clear that there are a few things in your question that are incorrect.
Your reasoning of Fnet = Fsf is not necessarily correct.
But more importantly, $F_{net}$ is not a continuous linear force.
When you integrate to get the net force, you must account for how the force acts in between integration times.
So, for example, if $f$ = $kx$, and the displacement of the block is $s$, then the acceleration will be $a = \frac{f}{m} = \frac{k}{m}x = \frac{ds}{dt} = ds/dt$.
The force on the block between $0$ and $t$ is $dF = k(s – s_0)$, and the force on the block between $t$ and $t+dt$ is $dF = -k(s – s_0)$.
Thus, your net force over a small time $dt$ is $F_{net} = \int_0