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You can determine the degree and if the leading coefficient is positive or negative by looking at the slope of the line.

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To be able to determine if the graph has a odd or even degree you would have to look at the end behaviors. If the end behaviors are opposite from each other then its odd. If the end behaviors are on the same side then its even.

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To determine whether it's even or odd, you have to look at which directions both arrows are heading (if they are either both up or down, then it's even; if they are going in different directions then it would be an odd degree). You can know if the leading coefficient is positive or negative by (for example) when it ends in the negative quadrant, then it would be a negative coefficient and vice versa. If both of the arrows point in the same direction, if they were to go towards the upper direction, then it would be positive and vice versa.

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to determine if the degree of a graph you look at the arrows

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To determine the leading coefficient and degree of an image. You have to see where the arrows on the graph are pointing too. It is either different directions left to right, vise versa. Or up and down, parabola.

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To determine the degree and the L.C. of the graph, you look at which way each arrow is going. It they are the same, then it is even. If not, it is odd. If it goes up, you have a positive leading coefficient. If it goes down, it is negative.

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You can determine the degree and leading coefficient by looking at the line and it's end behaviours. A degree is even when the end behaviours are the same on the graph. It is odd when the end behaviours are opposite. When the degree is odd, a positive coefficient will start a line in the negative and go up to positive; when it is negative, the line will start in the positive and go down to the negative. When the  degree is even and the leading coefficient is positive, the end behaviours will be positive; when the leading coefficient is negative, the end behaviours will be in the negative.

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to determine if the degree of a graph you look at the arrows. if your arrows are both pointing down or both pointing up. then your degree is even. if your arrows are pointing in opposite directions, then the degree is  odd. To determine the L.C  you look at your arrows as well. A even function positive L.C will be Up/Up
and negative will be Down/Down. For odd functions, the postitive LC will have the Arrow start negative and end in the positive. The negative LC will start in the positive and end in the negative.

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To determine the degree, you must look at the line made on the graph. if the end behaviors are the same, then it is even. If the end behaviors are opposite, then the degree is odd. To find out if your leading coefficient is Positive or Negative, you will also have to look at the line on the graph. The line that arcs up shows a positive leading coefficient. If the line looks like a U, the leading coefficient is negative.

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You can determine the degree and leading coefficient based on an image by looking at the arrows on the graph. When the arrows are pointing the same way, the degree is even. When the arrows are pointing opposite ways, the degree is odd. For leading coefficients, the right arrow determines it.

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If the arrows are pointing the same direction. the degree is even. If not, it is odd. Look at the arrows to find the sign of the leading coefficient. The right arrow will determine the sign of the coefficient.

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In other to determine if a graph has a even or odd degree you will need to check and see if the line is identical on both sides or not identical. If they are identical then it would be even and if not then it would be odd. To find the leading coefficient you will need to check if the graph is going up or down. Up gives us a positive leading coefficient and down gives us the opposite.

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How to determine degrees and leading coefficient by looking at an image of a graph- Filiberto Delgado  

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How to determine degrees and leading coefficient by looking at an image of a graph- Filiberto Delgado  

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From just examining a graph or image provided you can conclude what the degree and leading coefficient are of the graph. So in order to determine if the degree is even or odd you must look and the end behaviors (arrows). If the arrows are pointing the same way they are even and if they are in opposite sides they are odd. Now to find or determine whether the leading coefficient is positive or negative you must examine your end behaviors as well. So if the degree is even it is really simple to know if the leading coefficient is positive or negative. If both arrows are pointing up they are positive and if they are both pointing down they are negative. Easy Right! So in order to infer if an odd degree has a positive or negative leading coefficient you must see were the end behaviors end. If they end in a negative or positive quadrant you can easily determine if the Leading Coefficient is positive or negative. If the the If it ends in negative quadrant (3 and 4)it is negative and if it ends in quadrant (1 and 2) the leading coefficient is positive.

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You can determine what your degree and L.C. is when you look at the image and if the arrows are even and point up then it is even and positive, when your arrows point down then it is negative, when your arrows point in opposite directions then it is odd but if the positive arrow is on the right then go negative then your L.C is negative but when your arrow is positive on the right side then go negative in the left then it is a positive L.C.

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Determining odd and even degree is if there are even functions, the end behaviors should be the same meaning they should be pointing in the same direction. If it was an odd degree then they would be facing opposite ways (up and down). If the leading coefficient was positive then it will start off as a negative and end in the positive. If the leading coefficient was negative it would be similar to the positive, except that it is now starting in the positive and ending in the negative. They would be opposite of what we would think it should be.

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You can determine the degree by looking at the degrees and leading coefficients. If it is odd then the end behaviors will be opposite and if it is even then they will have the same end behaviors. If it is negative then the graph will go down and if positive the graph will go up. Odd functions go opposite of what they are. Like if it was positive then it would start at negative.

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You can determine the degree by looking at the arrows of the graph. if they point the same way, it is even, if the point opposite ways, it is odd.
You can determine the sign of the leading coefficient by looking at the location of the arrows. Wherever the arrow on the right hand side is, that determines the sign of the leading coefficient.