instead of complaining that everything is impossible, i will keep increasing my IQ and knowledge, since my potential is unlimited

[_MVP_]

nothing will be impossible for me in the future.

@paladincel_

 

[_MVP_]

iq and knowledge is unlimited. everything others can do i will be able to do, and more, i will become omniscient and omnipotent

 

[notsocommonthumb]

nothing will be impossible for me in the future.

@paladincel_

then solve this

 

[deadstock]

I just do nothing all day and hope for the best

 

[_MVP_]

then solve this
View attachment 3128363

easy.

Let's solve this problem step by step.

Part (a): Determine the equation of the line.​

The general form of the equation of a line in two dimensions can be given as:

Ax+By=CAx + By = CAx+By=C
where (A,B)(A, B)(A,B) is the normal vector to the line.

Given the normal vector as (−2,3)(-2, 3)(−2,3), the equation of the line can be written as:

−2x+3y=C-2x + 3y = C−2x+3y=C
Next, to determine CCC, we can substitute the point P(8,3)P(8, 3)P(8,3) into the equation, since the line passes through this point.

Substituting x=8x = 8x=8 and y=3y = 3y=3:

−2(8)+3(3)=C-2(8) + 3(3) = C−2(8)+3(3)=C−16+9=C-16 + 9 = C−16+9=CC=−7C = -7C=−7
So, the equation of the line is:

−2x+3y=−7-2x + 3y = -7−2x+3y=−7
Alternatively, this can be rewritten in slope-intercept form:

2x−3y=7ory=23x−732x - 3y = 7 \quad \text{or} \quad y = \frac{2}{3}x - \frac{7}{3}2x−3y=7ory=32x−37

Part (b): Determine the acute angle vvv between the line and the x-axis.​

The slope of the line mmm is given by the ratio of the coefficients of xxx and yyy in the equation:

m=−AB=−(−2)3=23m = \frac{-A}{B} = \frac{-(-2)}{3} = \frac{2}{3}m=B−A=3−(−2)=32
The angle θ\thetaθ between the line and the x-axis is related to the slope by:

tan⁡(θ)=m\tan(\theta) = mtan(θ)=m
Substituting the value of mmm:

tan⁡(θ)=23\tan(\theta) = \frac{2}{3}tan(θ)=32
To find the acute angle θ\thetaθ, take the arctan:

θ=tan⁡−1(23)\theta = \tan^{-1}\left(\frac{2}{3}\right)θ=tan−1(32)
Calculating this:

θ≈33.69∘\theta \approx 33.69^\circθ≈33.69∘
Thus, the acute angle vvv between the line and the x-axis is approximately 33.69∘33.69^\circ33.69∘.

 

[paladincel_]

Have you tried "everything is impossible" meditation?

I think nothing might be impossible but first I must try "everything is impossible" meditation over and over again because it's better than any drug. C explore "everything is impossible" in order to take over the world.

 

[_MVP_]

Have you tried "everything is impossible" meditation?

I think nothing might be impossible but first I must try "everything is impossible" meditation over and over again because it's better than any drug. C explore "everything is impossible" in order to take over the world.

i've done it thousands of times

 

[aryan mogger]

Where jeff bezos avi

 

[paladincel_]

i've done it thousands of times

So you did a variation of mindfulness meditation where you focus on the words "everything is impossible" thousands of times? Or you've just thought about it thousands of times?

 

[_MVP_]

So you did a variation of mindfulness meditation where you focus on the words "everything is impossible" thousands of times? Or you've just thought about it thousands of times?

i had EIP as a C thousands of times, so it was all i was thinking about, meditation-like

i could try a true meditation focusing on that