The end behavior of the following function is that it starts high and ends high.
A graph contains data of which input maps to which output.
Analysis of this leads to the relations which were used to make it.
Suppose the considered function whose graph is function of x
Then the values of 'x' (also called input variable, or independent variable) are usually plotted on the horizontal axis, and output values function of x are plotted on the vertical axis.
We have been given a function of x as
The graph of the given function starts high and ends high.
The function touches the origin in the middle of the line.
Hence, the end behavior of the following function is that it starts high and ends high.
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Answer:
The graph of the function starts high and ends high.
Step-by-step explanation:
Answer:
45
Step-by-step explanation:
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Please answer a fast as possible!!! 50 points and I will choose brainliest answer!!! The cube has a volume of 27 inches. find the volume of a scaled image with a scale factor of 2.
2.) b +72y-4.2y+1
3.) 10r-5+3+r
4.) 3x+14 -x -15
5.) -6.6z+11+1.3+ +2z
Answer:
The model will be approximately 5 cotton swabs tall.
The model will be 6 toothpicks tall.
Step-by-step explanation:
Find the number of centimeters in the scale model represented by 1 foot on the actual school.
1 ft
1.26 cm
1 foot on the actual school equals 1.26 centimeters on the scale model.
Find the height for your scale model represented by the height of the school.
1 ft × 30
1.26 cm × 30
=
30 ft
37.8 cm
The school will be 37.8 cm tall in your model.
To find how many toothpicks tall your model will be, divide its total height by the height of one toothpick.
37.8 cm ÷ 6.3 cm = 6
The model will be 6 toothpicks tall.
To find how many cotton swabs tall your model will be, divide the height of the model by the height of one cotton swab. If necessary, round to the nearest whole number.
37.8 cm ÷ 7.7 cm ≈ 5
The model will be approximately 5 cotton swabs tall.