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LaisLJI AJllFind dy if y = (+4)r +27) dx ution:...

Question

LaisLJI AJllFind dy if y = (+4)r +27) dx ution:

Lai sLJI AJll Find dy if y = (+4)r +27) dx ution:



Answers

Compute $dy/dx$ for the following functions. $$y=x / \operatorname{csch} x$$

This probable were given any question. And whereas isn't transition time there itself? Why X So we're gonna take their took old terms with respect. Ex starting from likeness that you have each of the excellent boy. But by buying narrative Oh, he function Excell. Why now? They're right inside. So we have won by this by the ex. He have you i d x. Because why the bunch of next? All right, so for this term right here, we're going to use caution. But also, we have each of the ex awhile mudslide by, um, the 1st 1 chin looks like by fortune the denominator y minus first function both blocked by the function you nominator divided by function that is equal to or minus D by he X. So let's group old terms with divine e X on one side. Um, less bird strike this morning as each of the excellent Why multiply by one Weisberg minus X over. Wife spirit must buy. Buy each of that. So why he won? Yes, that is equal to one months. He Why the X? Okay, so now we are ready to group over time. Do you have any eggs on one side. So we had you mind? Yes. Oh, um X over wine sprayed each of the excellent. Why? Minus one. And that is equal to each of the excellent wine or water minus one. All right, we can then, right? Do you want guys to be equal to, um, e to the X over? Why, minus one? There's something you wanted by. Why divide this by X times Each of the excellent wine minus voice. Greg, you like? Why spread? This was just, like ever went up for so that we will find the answer to be you want. The X is equal to Why times you to the exit awhile. But it's more spirit you want, but x times seated Excellent boy minus warrants for

This time they want us to find that relative of the function wise equal to eat. Six x Santa. Let's do you predict role. Take the derivative of the first time really, with 2nd 1 alone. Then leave the first term alone and take the derivative of the second term. And this is ah, derivative six and Iraq's plus goes on your ex.

Okay, so let's offer D. Why over the other, you know that we have a product of two tens and happy rock tensions to starting or will be using our product room. So starting with the derivative of X, that's one and then plus dessert of tangents or hyper attention to which is, um, X times hyper bollocks. Eakins squared X. Okay, so we get hyperbolic tangents of plus X times, hyperbolic sequins, square root of X for a solution.

Okay, so let's take the derivative of the following. So we feed our outermost function. Is this power of two services to our inside to the power of to minus one, which is this one entire deserve it, Ivar Inside, which is a derivative of, um, have rock tangents. And that's hyper box. Eakins square the bets.


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