Our Learning Intentions for today:
- I will be able to identify the x and y-axis on a coordinate plane.
- I will be able to give the coordinates of a specific point on a coordinate plane.
- I will be able to graph the solutions to a given equation when the x value is listed.
In class, students...
- constructed on coordinate plane on graph paper and plotted ordered pairs generated from a given equation.
- collaborated with peers to compare and check answers.
For Evening Practice, students CAN...
- complete Reteach and Practice 1.8.
- complete the two Khan Links assigned on Monday that are due on Friday.
In Pre-Algebra today, students prepared for their Chapter Seven Mid-Quiz by working with proportions. During the lesson, students were introduced to setting-up proportions and utilizing the cross product method to solve for missing values. Lesson 7.4: Solving Proportions, modeled several examples that students were able to view and discuss.
Our Learning Intentions for today:
- I will be able to determine whether two ratios are proportional using the cross products method.
- I will be able to apply the use or ratios and proportions to solve problems such as the one listed below.
- A mixture of fuel for a certain small engine should be 4 parts gasoline to 1 part oil. If you combine 5 quarts of oil with 15 quarts of gasoline, will the mixture be correct?
- I will be able to calculate for one of the four missing numbers in a proportion by using the cross product method to set up a one-step equation.
In class, students...
- collaborated with a peer(s) to complete Problem Solving 7.4.
- began their Evening Practice.
For Evening Practice, students CAN...
- solve and post their response to the two blog questions posted below.
- utilize the quiz prep section in the textbook to study for tomorrow's ten question quiz.
- Robert weighs 90 lbs and sits on a seesaw 5 ft away from its center. If Sharon sits 6 ft away from the center and the seesaw is balanced, how much does Sharon weigh?
- In a shipment of 400 parts, 14 are found to be defective. How many defective parts should be expected in a shipment of 1000?