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Explore our growing library of free resources, designed to help educators understand and implement the standards. You'll find instructional and assessment tasks, blog posts, curriculum blueprints, videos, downloadable documents, and more. Students developed mathematical thinking skills through questioning, discussion, and real-world problems. Each week we will publish an open-ended prompt or image By Kristin Gray Most importantly, I hope everyone is taking care of themselves, their families, and others as much as they are able to during this time.
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Monohybrid Cross Problems Answer Key
For Students 4th - 6th. Upper elementary learners use a protractor to draw angles having given measures, then classify angles. Houghton Mifflin text is referenced. Get Free Access See Review. For Students 4th - 5th. In this metric worksheet, students fill in missing numbers in units of length comparisons, complete tables and write their rules, and solve 1 word problem. For Students 3rd - 6th. Utilize this line plot instructional activity and have learners use a given line plot to solve problems, including a "test prep" question.
Elementary schoolers use a given line plot to answer a set of five questions. Here is a line plot worksheet in which learners use a given line plot to solve 4 word problems, showing their work. Here is a ray and angle activity in which learners name and classify angles, write times on clocks using given angles, and solve two "test prep" questions.
For Students 3rd - 5th. Upper graders name angles in three ways, then classify as obtuse, right or straight. They first read information about the three angles.
ELL pupils read vocabulary about rays and angles, then match terms with definitions they have read. Learners use a protractor to solve four word problems, then answer two additional "angle" questions. In this capacity game worksheet, learners copy game cards and follow directions to create a capacity matching game. Learners find products, complete function tables, evaluate expressions and use the distributive property.Teachers Pay Teachers is an online marketplace where teachers buy and sell original educational materials.
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MathGifted and Talented. Grade Levels. WorksheetsHandoutsPrintables. File Type. Word Document File. Product Description. Over 30 problems dealing with probability of independent and dependent events, conditional probability and expected value.
Probability scenarios involve the use of dice, cards, marbles, experimental data and survey results. Have your students practice using tables, graphs and real world scenarios to find the probability of an event. Can be used as homework or as a review before a test.
Total Pages. Report this Resource to TpT.In a basketball game, Elena scores twice as many points as Tyler. If Mai scores 5 points, how many points did Elena score? Explain your reasoning. Each triangle weighs 2. Select all equations that represent the hanger. Andre came up with the following puzzle. My mom's age is one less than three times my brother's age. When you add all our ages, you get What are our ages?
Explain the meaning of the variable and each term of the equation. Here is their work:. Andre solved an equation, but when he checked his answer he saw his solution was incorrect. A length of ribbon is cut into two pieces to use in a craft project. Clare was solving an equation, but when she checked her answer she saw her solution was incorrect. Where is Clare's mistake and what is the solution to the equation? Here is the graph of a linear equation. A participant in a mile walkathon walks at a steady rate of 3 miles per hour.
Do you agree with Elena? Do you agree with Mai? Describe the change they each make to each side of the equation. Han is riding at a constant speed of 16 miles per hour. Priya started riding a half hour before Han. Priya is riding at a constant speed of 12 miles per hour. The temperature at the first station 3 hours after this recording is the same as the temperature at the second station 4 hours after this recording. Elena and Kiran play a card game. After Elena collects 3 pairs and Kiran collects 4 pairs, they have the same number of points.
What could you write in the blank so the equation would be true for:. Priya and Mai have agreed to go to the movies the weekend after they have earned the same amount of money for the same number of work hours.At this point in my unit on Geometric Measurement and Dimensionality, I want to activate students' prior knowledge of surface area so they can focus on visualizing all of the faces of a three dimensional figure and make sense of the surface area formulas.
Then, I give them time to explain in their own words as they did with the area formulas throughout the unit. While students take notes and work on the practice problems, I circulate the room, answering students' individual questions.
They know the content here, the resources provided spark and scaffold the use of their prior knowledge. Next, I give my students a worksheet with several surface area problems. Since these are multistep problems, I think it is important for students to gain as much practice as possible before moving on. I expect my students' thinking to be clearly evident in their work—that is, their work should truly reflect their thought process and correspond to the unique faces they have drawn MP6.
The foundational problems provide basic understanding of areas of triangles, trapezoids, parallelograms, kites, regular polygons, and circles. The extension problems require students to extend their thinking and apply their understanding in novel ways. Students can choose to work individually or quietly with a partner, choose whichever problems they want to work on based on their perception of how well they are doing with area, and choose to work standing up on the whiteboard which encourages them to also write out their ideas while discussing with others or sitting at a student desk.
I give students the goal of trying to do at least ten problems. I circulate the room to get a sense of how my students are working; this gives me time to check in with those who struggle more in the class in a safe way while allowing me the chance to encourage others to take risks by tackling the non-routine extension problems MP1. Empty Layer. Home Professional Learning. Professional Learning. Learn more about. Sign Up Log In. Geometry Jessica Uy.
Around the Classroom Area Station Work. Students will be able to apply their understanding of area formulas to solve problems. Big Idea In a differentiated task that gets students moving around the room, students work on problems targeted to their level of understanding.
Unit 5: Practice Problem Sets
Grade Level. MP1 Make sense of problems and persevere in solving them.
MP2 Reason abstractly and quantitatively. MP6 Attend to precision. Notes: Surface Area 20 minutes. Practice: Surface Area 20 minutes. Around the Classroom Area Station Work 40 minutes. Previous Lesson. Next Lesson. Ninth grade.
Tenth grade.Complete the table for the function rule for the following input values:. Complete the table for the input-output rule:. In order to fully equip the lab, the school orders 12 sets of beakers and 8 packs of test tubes. Here are several function rules. A group of students is timed while sprinting meters.
Is each statement true or false? Explain your reasoning. These tables correspond to inputs and outputs. Which of these input and output tables could represent a function rule, and which ones could not? Explain or show your reasoning. Choose two equations that might make up the system.
A car is traveling on a small highway and is either going 55 miles per hour or 35 miles per hour, depending on the speed limits, until it reaches its destination miles away.
The graph represents an object that is shot upwards from a tower and then falls to the ground. Match the graph to the following situations you can use a graph multiple times.
For each match, name possible independent and dependent variables and how you would label the axes. The graph shows the height of the water, in cm, in the aquarium as a function of time in minutes. Invent a story of how Jada fills the aquarium that fits the graph. The equation and the tables represent two different functions. Match each function rule with the value that could not be a possible input for that function.
Elena and Lin are training for a race.Math 7 5 10 Homework Help Morgan
Elena runs her mile a constant speed of 7. For these models, is distance a function of time? Is time a function of distance?
Explain how you know. Two cars drive on the same highway in the same direction. Which car drives faster? Two car services offer to pick you up and take you to your destination. Service A charges 40 cents to pick you up and 30 cents for each mile of your trip. Kiran and Clare like to race each other home from school.Lin and Tyler are drawing circles. Do you agree with Tyler? If they don't gain at least ten yards, the other team gets the ball.
Positive numbers represent a gain and negative numbers represent a loss. He draws a tape diagram to represent the situation. Complete the magic squares so that the sum of each row, each column, and each diagonal in a grid are all equal. Each car is traveling at a constant speed.
Find the number of miles each car travels in 1 hour at the given rate. Here is a diagram and its corresponding equation. Find the solution to the equation and explain your reasoning. Find the cost for 1 pound of each item. Below is a set of data about temperatures. The range of a set of data is the distance between the lowest and highest value in the set. What is the range of these temperatures?
A school ordered 3 large boxes of board markers. After giving 15 markers to each of 3 teachers, there were 90 markers left. The diagram represents the situation. How many markers were originally in each box? Explain where you can see the 6 in the diagram. Elena walked 20 minutes more than Lin. Jada walked twice as long as Elena. Jada walked for 90 minutes. There is a proportional relationship between the volume of a sample of helium in liters and the mass of that sample in grams.
If the mass of a sample is 5 grams, its volume is 28 liters. Show or explain how you found them. There are 88 seats in a theater.
The seating in the theater is split into 4 identical sections. Each section has 14 red seats and some blue seats.
Activity 2 Simple Machines Practice Problems Answer Key
Andre wants to buy a backpack. What is the sale price of the backpack? On the first math exam, 16 students received an A grade. What percentage decrease is that?