Asked by AAron
Determine if the statement is always true, sometimes true, or never true.
If y is a function of x, and is also a function of t. then dy/dx = dy/dt
explain.
i think its sometimes true but i don't know why it is. am i right?, and can you please explain me y this is the case? Thank you for your time
If y is a function of x, and is also a function of t. then dy/dx = dy/dt
explain.
i think its sometimes true but i don't know why it is. am i right?, and can you please explain me y this is the case? Thank you for your time
Answers
Answered by
bobpursley
it could be true, if x=t
But it would be a rare case...
for instance, x= t^2
y= x^3
dy/dx= 3x^2
y= x^3=t^6
dy/dt=6t^5=6x^2 sqrtx
so in general, dy/dx does not = dy/dt
it x=t, it will work out.
dy/dx=1=dy/dt
But it would be a rare case...
for instance, x= t^2
y= x^3
dy/dx= 3x^2
y= x^3=t^6
dy/dt=6t^5=6x^2 sqrtx
so in general, dy/dx does not = dy/dt
it x=t, it will work out.
dy/dx=1=dy/dt
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