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An exponential function can be represented in the form ( f(x) = ab^x ), where ( a ) is a constant and ( b ) is a positive real number. The set of ordered pairs generated by such a function will show a rapid increase or decrease, depending on whether ( b > 1 ) or ( 0 < b < 1 ). For example, the pairs ( (0, 1), (1, 2), (2, 4), (3, 8) ) could represent the exponential function ( f(x) = 2^x ). In contrast, a linear function would produce pairs with a constant difference in the ( y )-values as ( x ) increases.
What else can I help you with?
How do you know when an ordered pair could not be in a function?
Evaluate the function at the first number in the pair. If the answer is not equal to the second value, then the ordered pair cannot be in the function.
How do you write 123 with a zero as the exponent in exponential form?
Not sure about wrighting anything, but you could write it as 123*100 except that is NOT the exponential form.
Which ordered pair could you remove from the relation -2-1 -11 -10 01 10 so that it becomes a function?
To determine which ordered pair to remove from the relation ((-2, -1), (-1, -10), (0, 1), (1, 0)), we need to ensure that each input (first element) has a unique output (second element). In this case, the relation does not have any repeated first elements, so it is already a function. Therefore, no ordered pair needs to be removed to maintain the function definition.
How do you represent 100 in exponential form?
You could try 10 to the second power.
What is the exponential notation for 15x15x15?
It could be 3^3*5^3.
How do you know when an ordered pair could not be in a function?
Evaluate the function at the first number in the pair. If the answer is not equal to the second value, then the ordered pair cannot be in the function.
What is a rule for the function identified by this set of ordered pairs?
You didn't show the Ordered Pairs so there is no way this question could be answered.
Which of the ordered pairs below could NOT be in this function{(0, 0), (1, 1), (2, 2), (4, 3)}?
(2, 4)
How can you tell if a graph could be an exponential decay function?
it slopes downward. it has a negative slope. it it really high when it is close to zero but gets really low as the x-value goes greater.
How do you write 123 with a zero as the exponent in exponential form?
Not sure about wrighting anything, but you could write it as 123*100 except that is NOT the exponential form.
Which ordered pair could you remove from the relation -2-1 -11 -10 01 10 so that it becomes a function?
To determine which ordered pair to remove from the relation ((-2, -1), (-1, -10), (0, 1), (1, 0)), we need to ensure that each input (first element) has a unique output (second element). In this case, the relation does not have any repeated first elements, so it is already a function. Therefore, no ordered pair needs to be removed to maintain the function definition.
What shape is bounded by a straight line and a curve?
There is no specific name for it since the curve is not specified. The curve could be a conic section (circle, ellipse, parabola, hyperbola), or a trigonometric function, or a polynomial, exponential, etc. Or a combination of these.
How do you represent 100 in exponential form?
You could try 10 to the second power.
How do you write 6x7x6 in exponential form?
You could write it as 6^2*7
What is the exponential notation for 15x15x15?
It could be 3^3*5^3.
Is a family safety plan for CPS mandatory to complete?
If it was ordered by the court, yes, it is.And even if it was only ordered administratively by the agency, in reality they, could apply different rules that might make you wish you had completed it. For instance: They could report to the court that you willfully failed to cooperate in your case, and this type of example could be used to illustrate to the court your unwillingness to function as a good parent.
Which pairs of ordered pair could you remove from the relation -1013222331 so that it become a function?
To determine which pairs of ordered pairs can be removed from the relation -1013222331 to make it a function, we need to identify any duplicate first elements. A relation is a function if each input (first element) is associated with exactly one output (second element). If there are any pairs with the same first element but different second elements, one of those pairs must be removed to ensure the relation meets the definition of a function.
