At the beginning of spring, Nolan planted a small sunflower in his backyard. The graph below represents the sunflower's height in inches after xx weeks. What does the slope of the line represent?123451013.51720.52427.53134.53841.50xy0∙Height (inches)Time (weeks)AnswerMultiple Choice AnswersHow much the sunflower grows, in inches, each week.A height of 13.5 inches after one week.The sunflower's height after 0 weeks.The sunflower's final height

A plant is 6.2 cm tall.The height of the plant increases by 11% each week.Find how tall the plant will be after two weeks.

A plant is already 41 centimeters tall, and it will grow one centimeter every month.Let H be the plant's height (in centimeters) after M months.Write an equation relating H to M. Then use this equation to find the plant's height after 12 months.

The graph shows the linear relationship between the height of a plant (in centimeters) and the time (in weeks) that the plant has been growing.Which statements are correct? Choose three correct answers.ResponsesThe rate of change is 1.The rate of change is 1 .The plant grows 4 cm in 1 week.The plant grows 4 cm in 1 week.The rate of change is 4141.The rate of change is 4 over 1.The plant grows 1 cm in 4 weeks.

Select all the correct answers.A botanist plants an avocado seed and a peach seed and observes the heights of the trees over time.The graph shows the height, in inches, of the avocado tree.This function, where t represents the time in weeks, models the height, in inches, of the peach tree.𝑃⁡(𝑡)=3⁢ln⁡(2⁢𝑡+3)−5Which statements are true about this situation? The peach tree had a greater average rate of change between the 2nd and 6th weeks after being planted. The peach seed was planted closer to ground level. The peach tree will eventually be taller than the avocado tree. The avocado tree had a greater average rate of change between the 2nd and 6th weeks after being planted. The avocado seed was planted at ground level.

The graph shows how many cups of water are needed for eachcup of flour in a pizza dough recipe.The line contains the points (0,0) and (5,3).Between these points there is a rise of ____ units anda run of _____ units.Slope is the ratio of rise to run, so the slope of the line is, .Key Terms The rise is the ____-value of the second point minus the ____-value of the first point.The run is the ____-value of the second point minus the ____-value of the first point.We calculate slope using the ratio of rise over run.So, for any two points (x1, y1) and (x2, y2), slope = 𝑦2 − 𝑦1𝑥2 − 𝑥1Example:Calculate the slope of the line joining the points (2, 4) and (3, 6).slope = 6 −2 1 =− = _____Reversing the order of the points gives a different the same slope value.