# data[].attributes.body
the parts of an exponential function are two parts x represents input and y represents output.

# data[].attributes.body
you can justify that a pattern is geometric by dividing each term by the previous term.

# data[].attributes.body
a way to view that a graph of a function is exponential if the domain is real numbers .

# data[].attributes.body
the parts of an exponential function are : x represents the input and a represents the initial value of the function.

# data[].attributes.body
You can justify that a pattern is geometric by dividing each term by the previous term.

# data[].attributes.body
Some information I would use to Support the view that a graph of a function is exponential would be how the line on a graph looks. Most, if not ALL lines on an exponential graph, look like a curved ‘L’ shape. Another piece of information I would use is the fact that the y-intercept of an exponential function will always be

# data[].attributes.body
y represents the output. a represents the initial value of the function. b represents the rate of growth. x represents the input.

# data[].attributes.body
Divide each term by the previous term. Compare the quotients If they are the same, a common ratio exists and the sequence is geometric.

# data[].attributes.body
One way to tell that a graph is exponential is if the domain is all real numbers or if the range is y>0.

# data[].attributes.body
compare the quotients , if they are similar then it would be geometric

# data[].attributes.body
X represents the input of the exponential function , Y represents the output

# data[].attributes.headline
a common ratio exists and the sequence is geometric. Dorriana

# data[].attributes.subject
a common ratio exists and the sequence is geometric. Dorriana

# data[].attributes.body
There are 4

y = the output

x = the input

A = the initial value of the function

B = the rate of growth

# data[].attributes.body
you need to Divide each term by the previous term to Compare the quotients. If they are the same, a common ratio exists and the sequence is geometric.

# data[].attributes.body
Exponential functions are one-to-one functions. ... The parent function, y = b x, will always have a y-intercept of one, occurring at the ordered pair of (0,1). Algebraically speaking, when x = 0, we have y = b⁰ which is always equal to 1.

# data[].attributes.body
A part of  an exponential function is B which represent the rate of growth and A that represent the initial value of the function.

# data[].attributes.body
There are 4 parts to an exponential function, defined by using the letters y, x , a, and b, y represents the output, what the whole function equals to. X represents the input, the values you put into the function. a represents the initial value of the function, while b represents the rate of growth.

# data[].attributes.body
The parts of an exponential function are two parts. X represents input and Y represents output. Hector B

# data[].attributes.body
y represents the output.

a represents the initial value of the function.

b represents the rate of growth.

x represents the input.

# data[].attributes.body
y represents the output
and a represents the initial value of the function.

# data[].attributes.body
y represents the output.

a represents the initial value of the function.

b represents the rate of growth.

x represents the input.

# data[].attributes.body
I know that there's the x value represents the input, and the Y value, represents the output in the exponential function

# data[].attributes.body
One part of an exponential function is that Y represents the output.

# data[].attributes.body
the parts of an exponential function are : x represents the input and a represents the initial value of the function.

# data[].attributes.body
You can justify that a pattern is geometric by dividing each term by the previous term.

Hector B

# data[].attributes.body
There is two parts of an exponential function the base, and the x value or in other words the exponent itself

# data[].attributes.body
I would justify a pattern is geometric by seeing if there is a constant value when the numbers are each divided by the previous one. For example, let’s say we have a pattern of 2,4,8. To see if this is a pattern, we have to divide each number by the number before it. 8/4, = 2. 4/2, = 2. Since each divided always ends up with a value of 2, constantly, then that justifies this pattern as a geometric pattern.

# data[].attributes.body
divide each term by the previous term.

# data[].attributes.body
One would justify that a pattern is geometric by going from one term to the next dividing or multiplying by the same value.

# data[].attributes.body
basically compare quotients and seeing the sides

# data[].attributes.body
One why to justify if a pattern is geometric is to compare the quotient. - Brittany M

# data[].attributes.body
you have to compare the quotients and if they are similar they would be geometric.

# data[].attributes.body
A pattern is geometric when its a common ratio in a sequence after comparing the quotients.

# data[].attributes.body
To justify that a pattern is geometric is to divide each term by the previous term and compare the quotients. If they are the same, a common ratio exists and the sequence is geometric.

# data[].attributes.body
By comparing the sides of the shape and see if they match.

# data[].attributes.body
To know when a pattern is geometric is to divide each term by the previous term.

# data[].attributes.body
1. Compare the quotients. If they are the same, a common ratio exists and the sequence is geometric.

# data[].attributes.body
Geometric patterns consist of a series of shapes. Patterns made from shapes are similar to patterns made from numbers because the pattern is determined by a rule. Figure out the rule, and you can continue the pattern

# data[].attributes.body
You know a pattern is geometric if it is multiplying or dividing by a constant number.

# data[].attributes.body
by comparing the quotients. If they are the same, a common ratio exists and the sequence is geometric.

# data[].attributes.body
By how the numbers are set in place and multiply or divide the constant numbers

# data[].attributes.body
some information/ one way you could determine if a graph of a function is exponential is if the graph increases or passes the point and the range is y>0

# data[].attributes.body
Some information I will used to support the view that a function is exponential  is know The domain is all real numbers.And also The range is y>0.

# data[].attributes.body
I would say if the domain is all real numbers or if it passes though the point (0,1)😟

# data[].attributes.body
a way to view that an graph of a function is exponential if the domain is real numbers.

# data[].attributes.body
Some information that I will use to support the view that a graph of a function is exponential is how the lines are set

# data[].attributes.body
Information I can use to support the view that a graph is a function is by checking if the domain are all real numbers.

# data[].attributes.body
I dont know

# data[].attributes.body
one information I would use to support the view that a graph of a function is exponential is to know if its domain are real numbers.

# data[].attributes.body
The information would I would use to support the view that a graph of a function is exponential by seeing if the graph passes through a point like (0,1).

Hector B

# data[].attributes.body
I think when one information is when the range is y>0 . - Brittany M

# data[].attributes.headline
The graph passes through the point (0,1)

# data[].attributes.subject
The graph passes through the point (0,1)

# data[].attributes.body
some information I can use to tell that a graph is exponential is when the domain is all real numbers.

# data[].attributes.body
one way we can find out its a exponent is if its a domain

# data[].attributes.body
one way to tell that a graph is exponential is when the graph increases without bound as x approaches positive infinity.

# data[].attributes.body
A graph of a function is exponential if the graph passes through the point (0,1) , & also if it's increasing.

# data[].attributes.body
Some information I would use to Support the view that a graph of a function is exponential would be how the line on a graph looks. Most, if not ALL lines on an exponential graph, look like a curved ‘L’ shape. Another piece of information I would use is the fact that the y-intercept of an exponential function will always be 1.

# data[].attributes.body
Some information I will use to support the view that a graph of a function is exponential is knowing if the graph is continuous.

# data[].attributes.body
one way to tell that a graph is exponential is if its domains are all real numbers.