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We can predict the value of the graph, or table that is proportional because the value(variable) increases by the same pace as before. For example, we can predict that the time will increase by 1 second if it increased by 1 second before. This is called constant of proportionality.

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if the Graph, Table and and equation go up by same number

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when you add the same walking rate every second the dots on the line graph will be in a straight line

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In the equation, the walking rate stays the same, so the distant increases at the same rate.

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we can know it by constant of proportionality.

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You would know in a graph, table or an equation if it has a consistent rate of change.

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Graph goes straight means it multiply same number

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The table and the graph always increase by same 'number

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if it goes up by the same number  in a straight line or the dots line up together in a straight line.

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In a graph the line goes straight and in a table in the distance it goes up the same amount each time.

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If the table and graph increases by the constant of proportionality or the time in the equation multiplied by the same number each time.

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The table, graph would increase by the constant of proportionality. On the graph, the line will be straight

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You can tell that a relationship is linear in a graph because the dots will be in a straight line. In a table, you can tell that the relationship is linear because, the distance or the DV will increase the same amount each time.

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if the table ,graph or equation goes up by the same number it is linear

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You would know in a graph because the dots are going to form a straight line. In a table, you would know because the DV would increase the same amount each time. You would know in an equation because

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If the table/graph increases by the constant of proportionality

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The graph and the table always increase by same num

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The graph and table always increase by same number so the graph's line will be straight

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This problem is the same as the proportional constant of the distance per second

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If the graph, table or an equation goes up by the same number consistently.

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In a table, as the time gets bigger, the distance would go up as the walking rate one by one. The graph also would be a leaner relationship because the table and the graphs informations is the same. Also, the equation is from the table so it would be the same.

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With each rate, the distance per second is steadily being multiplied by the number of seconds . So with the graph, it is going up in a straight line . With the equation, it is showing us what the rate would be as the distance increases . In the table, we are comparing different times and distances based off of the rate per second .

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the graph will go up the same way, because it have the same number
table will have numbers on the two or more sides and the numbers will also go up

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You always times the same number, every times  you time the distance per second.

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In a table the distance would go up in a constant of proportionality. Like 1 would then go on to 2,3,4... In a graph or plot diagram the distance would have a linear Relationship only going in a straight line.

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How can you predict whether a relationship is linear from a table, a graph, or an equation that represents the relationship?

The pattern stays the same because it increases the same time each time. If the relationship is in a graph it would be a in a linear line, the distance would increase

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if the number always goes up by one like for example if the table says 1,2,3,4,5,6,7,8,9,10 then you know its going to be linear because it goes up by the same number and there are no numbers to get in and change the patter

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How can you predict whether a relationship is linear from a table, a graph, or an equation that represents the relationship?

If the distance increases the same every time so the graph would go straight up. If the equation. For example Natalie walks 0.76 meters every second.

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Always times with the same number, and every time times distance per second.

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The patten in a table, is the distance go up by the same amount each time, and in a graph the line line will just go straight.

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If the numbers in the table are increasing in an equal amount, in a pattern, every time it is linear. If the points on the graph are in a pattern it is linear. If the equation says to multiply one number times another each time it is linear.

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- In the table, the amount of distance goes up by the same amount every time.
- In the graph, the line will be straight because the amount goes up by the same amount every time, so the line will be straight.
- In the equation, only the left part of the equation will change, because the unit rate will not change

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In the table, the distance goes up by the same amount every time .
In the graph, it will always be a straight line because you are going up the same amount on every point.
In the equation, it will always be multiplying the distance per second
so the constant of proportionality will always be the same.

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patterns are same because when you make your walking rate, that is for 1second is criterion so you increase the time,  distance is also increase.

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the pattern is the same because the distance and the time time rises steadily increases the same each time ex:

time                             distance
1                                         5
2                                         10
3                                         15
4                                         20

it is 5÷1 is 5
10÷2=5
so on

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How can you predict whether a relationship is linear from a table, a graph, or an equation that represents the relationship?

pattern is same. because when the time increas, distance increase too.

In equation, it will change because student's amount are different

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The pattern is the same each time because the numbers increases the same amount every time. If it is a linear graph then it would have a straight line.

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The pattern in the linear relationship is steady, the same amount increases every time into the straight line. Also the equation can be multiplied by the constant rate.

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The pattern are the same, it has a constant number, so itll just go up by the same number each time

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How can you predict whether a relationship is linear from a table, a graph, or a equation

The relationship of the linear from a graph or a table, is that, you are adding the same amount to the pattern so that way the pattern increase every time, you add. So that the line of the graph, it would be a straight line. The equation it would change, because the student's amount is different

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The pattern is the same so it increases with the same amount every single time. If there is a linear relationship on a graph the line will go straight. If it is on the table then the distance will have a pattern for example: 1:       2,
2:       4,
3:         6,
4:      ,8,
5:    10.
If it is a equation it will be  2t=d
It goes by 2's whihc is going up every time in the same amount so it will go up a straight line

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The pattern is the same because the relationship between time and distance has same ratio.

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The pattern is the same because the information from the table and graph increase the same amount every  time. The equation represents the relationship because you multiply or add the time per second.

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The pattern goes up by the same every time evey time it increases it will be the same ratio. A proportion. if it is a linear relationship its the same ratio and the line is straight. The t represents the time you can change the time and times the time by the walking rate per second.

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the pattern is the same every time because it increase  with the same amount al the time. If the linear is there.

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The pattern is the same every time, it increases the same each time for both table and the graph so it will have the straight line. Equation has a constant of proportionality.

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If the pattern is the same, it will increase the same each time for graph and table. for equation, it has constant of proportionality.

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the pattern would be the same every time in a table.
( increase the same amount every time ). Or when equation has a constant rate.

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The pattern is same that it has same number, so it will go up by the number by the same. If it is on the table then the distance will have a pattern like
2 ,4,6,8,10.

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If pattern is the same each time,  it increases same amount each time. If there is a linear relationship then on a graph there would be a straight line. If it's a table, you would be adding the constant of proportionality each time. If it was an equation, then it would be represented using the constant of proportionality.