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you can tell if it is greater or less by seeing if the graph increases or decreases, when it decreases then it is less than one if it increases then it is greater than 1.

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The y intercept is the starting point of the exponential relationship

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The y intercept is the starting point of the exponential relationship

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If the graph is going up then it is greater than 1 but if it is going down then it is less than 1.

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In a exponential relationship it is multiplied of divided by the number forever but in a linear relationship it is multiplied or subtracted.

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You can determine whether the graph has a decay factor or growth factor by noticing if the coordinates on the graph(the numbers) are either increasing(growth) or decreasing(decay).

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You construct the equation by first identifying the y-intercept, then you multiply it by the growth or decay factor to the power of time(t).

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Start with the y- intercept, multiply that by the growth factor and multiply that by t, to represent the exponent. For example: V = 1000*(.09)^t

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You can construct the equation to represent the relationship by first getting the y - intercept then divide the y value of the second point by the first point then have 1 subtracted by this number if it is a decimal and that is either your growth or decay factor then you put y equals the y intercept times the growth or decay factor to the power of x.

# data[].attributes.headline
If the graph is going up then it will be greater than 1 but if the graph is going down it will be less than 1.

# data[].attributes.subject
If the graph is going up then it will be greater than 1 but if the graph is going down it will be less than 1.

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by looking at the graph. if it goes up then it is more than 1. if it goes down its less then 1

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You can look at the y-intercept or you can look at the x-axis 0 and go up to the point on the line.

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You can tell if the growth factor is greater than 1 or less than 1 by looking at the line of the graph. If it's going up it's greater than one, if it's going down it's less than one.

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exponential relationships multiply, but linear relation has a constant rate

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you could tell the graph is decaying or growing when the number are either decreasing(decaying) or increasing(growing)

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look at the begging of the graph

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you can tell if the graph seems like it is growing or decaying when the slope goes down or up. I can't explain it well

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The biggest differance between a linear relationship and a exponential relationship is the linear has a constant rate.

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You can look at the y-intercept.

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If the graph is moving down than there will be a decay factor but if the graph is moving up than there will be a growth factor.

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We can use the graph to determine the original starting point by solving the equation that you make for when time(t), or x equals 0. This will allow you to find the y-intercept

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The biggest difference between a linear relationship and an exponential relationship is that an exponential relationship is multiplied while in a linear relationship is either added or subtract.

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you can tell that they are growth or decay because the numbers are either going up or down. when its going up, its growth, and opposite is decay - payton