Examples of using First expression in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
That's our first expression.
And then we add that to just the regular first expression.
So we could rewrite this first expression here as the square root of 2 times 2 times the square root of 4 times the square root of 3.
So let's try to rewrite this first expression.
So this is equal to, so if we multiply this first expression, times x to the fourth plus 27, we get 12x squared, times x to the fourth, plus 27.
So what's the derivative of the first expression?
It's the derivative of the first expression times the second expression plus the derivative of the second expression times the first. .
What's the derivative of this first expression y squared?
So the second derivative-- we're going to have to do the product rule twice-- derivative of this first expression.
So the derivative of this first expression, 3 times 4is 12.
Then we say f prime of x, what's the derivative of this first expression.
The intermediate step, I could have written that first expression as the square root of 9 times 3a and then gone to this step.
So it's just 160x to the seventh times this first expression.
So we will take the derivative of the first expression with respect to x. mu of x is no longer a constant anymore, since we're taking the partial with respect to x.
The derivative of this thing, which is the stuff in green, times the first expression.
So the product rules that says, let me take the derivative of the first expression, or h of x if we wanted to map it into this rule.
So mu prime of x times a second expression, x squared plus xy, plus just the first expression.
So our whole expression is now going to be equal to the square root of this first expression, will become-- and I'm going to write it this way.
Cosine of x is the derivative of the second expression, times the first expression, times x.
So it's equal to, we can now use the product rule, is the derivative of this first expression, times the second expression. .
So I will switch back to the purple just so you know where this first expression is coming from.
The derivative of this thing is going to be equal to the derivative of the first expression of the first function.
We just keep that the same to the minus fifth power, and then we multiply it times this first expression, x to the third minus 5x to the fifth to the third power.
So 1 is the derivative of x times the second expression, or you could say the second mini-function or whatever, times y, and then plus the first expression x times the derivative of the second expression. .
First, an expression of remorse.
The pipe operator_> passes the result of an expression as the first parameter of another expression.