The graph of f(x) consists of 14 points. six of the points lie in quadrant i of the coordinate plane. if f(x) is an odd function, what is the greatest number of points that can lie in quadrant ii?

Answer

As, function is an odd function , it means

f(-x)= -f(x)

So, if you will draw the graph of any of the odd function, if six points lie in first quadrant, similar number of points will be in third Quadrant, as the two parts will be mirror images of each other.

The other two point will be , one is origin (0,0) and other will be a point on X axis.

You can check this ,by taking any of the polynomial function, for example ,x, x³, x+x³, etc.

So, number of points in second quadrant=0

step-by-step explanation:

consider an orange peel: if you want to try and lay it flat, you have to stretch it, we know exactly how things are being stretched or squashed at any given point. we have many different map projections because each has different patterns of some projections can even preserve certain features of the earth without

the functions have the same rate of change i think. i narrowed it down to this answer and "the rate of change of tour 1 is greater" but i got it wrong using that answer so im assuming its the answer above. (this is a question i also answered from the iready site if anyone needs a reference)