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Mathematics 9 Online
OpenStudy (kidthatbro8):

FAN + MEDAL FOR ANSWER The table below shows the values of y for each value of x: Part A: Does the table represent a relation that is a function? Justify your answer by using the values shown in the table. (4 points) Part B: The function f(x) shown below represents the number of baskets Jess made at different distances, x, in meters, from the hoop: f(x) = -x + 6 Calculate and interpret the meaning of f(4). (4 points) Part C: Write an ordered pair to represent the input and output of the function in Part B when Jess is at a distance of p meters from the hoop. (2 points)

OpenStudy (kidthatbro8):

OpenStudy (anonymous):

Part A :- this not function , if we look on 2 points (1,-1),(1,-0) , you can see that x=1 you have 2 values to y , then this not function :- the definition of function is , every x have at least one y

OpenStudy (kidthatbro8):

oh, that makes sense.

OpenStudy (anonymous):

Sorry every x have one y (not at least ) it's have max one value y

OpenStudy (anonymous):

the table don't represent a function relation .

OpenStudy (anonymous):

Part B :- you can see that we Jess in 6m from hoop he/she will not make basket. the function represent the relation the distance the Jess stand , and the number of the baskets f(4) = the number of baskets that Jess will made in distance 4m from hoop. the answer is 2 , 2 represent the number of baskets

OpenStudy (kidthatbro8):

oh, thank you !

OpenStudy (anonymous):

you understand C ? or need explain

OpenStudy (kidthatbro8):

could you explain it to me, please ?

OpenStudy (anonymous):

the input of the function is distance (meters) called him p the output is number of baskets called him -p+6 (p,-6+p) you can see that this function just defined in positive x and y or the first quarter, depending on the meaning of X , x represent the distance which mean the distance is neutral number of 0,

OpenStudy (anonymous):

the x interval :- \[0 \le x \le 6\] the interval of f(x) is \[0 \le f(x) \le 6\]

OpenStudy (kidthatbro8):

oh, okay !

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