Equation

Gadolinium

Dysprosium

y rotation

z rotation

Neutron

Equation

The equation

But now use such of the spoils as are lawful and good , and fear God , for God is forgiving and kind .

Therefore benefit from the booty you have received , lawful and good and keep fearing Allah indeed Allah is Oft Forgiving , Most Merciful .

Eat of what you have taken as booty , such as is lawful and good and fear you God surely God is All forgiving , All compassionate .

Eat ye then of that which ye have obtained of spoi1 , lawful and clean , fear Allah verily Allah is Forgiving , Merciful

So enjoy what you have gotten of booty in war , lawful and good , and be afraid of Allah . Certainly , Allah is Oft Forgiving , Most Merciful .

So consume what you have gained , legitimate and wholesome and remain conscious of God . God is Forgiving and Merciful .

So eat that which you have obtained for it is lawful and clean and fear Allah . Surely Allah is Ever Forgiving , Most Merciful .

Now enjoy what ye have won , as lawful and good , and keep your duty to Allah . Lo !

Avail yourselves of the spoils you have taken as lawful and good , and be wary of Allah . Indeed Allah is all forgiving , all merciful .

Eat of what you have taken from the spoils such is lawful and good , and fear Allah . Allah is Forgiving and Most Merciful .

So consume what you have taken of war booty as being lawful and good , and fear Allah . Indeed , Allah is Forgiving and Merciful .

Use what you have acquired ( from the battle ) as your own good , lawful property . Have fear of God He is All forgiving and All merciful .

Eat then of the lawful and good ( things ) which you have acquired in war , and be careful of ( your duty to ) Allah surely Allah is Forgiving , Merciful .

So eat of that which you have gained in war as lawful and good , and fear God . Surely , God is most forgiving and merciful .

But ( now ) enjoy what ye took in war , lawful and good but fear Allah for Allah is Oft forgiving , Most Merciful .

So let me replace this guy with this equation minus that equation.

Now whats this second equation become?

But it won't be the case, because you can actually just subtract this equation, from the bottom equation, from the top equation.

So let me write the equation that both of them satisfy.

Now we add 13 to both sides of this equation.

This differential equations problem was literally just a problem in using the quadratic equation.

Equation Balancer

Cartesian Equation

Polar Equation

Equation Editor

What's the formula?

That is that equation right here.

So let's solve this.

Equation B.

Characteristic equation.

There's something slightly different about this equation than that equation.

Is there anything about this equation that seems a little bit different than the last?

And then we can just square both sides of this equation.

So the solutions to this equation are the same as the solutions to this equation.

The way you solve quadratic equations is you get everything on one side of this equation and then you either factor it out, or more likely in the situation, you will use the quadratic formula which we proved in other videos, hopefully, giving you the intuition for it to actually solve for the times where your displacement in the vertical direction is 16 m

Let's add 32 to both sides of this equation.

Expanded Cartesian Equation