Family Feud Game Algebra I

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Presentation transcript:

Family Feud Game Algebra I by Bob Trammel

How the Game Is Played Four Teams Formed by Cards (red, blue, green, and yellow) Each person must have a pencil and paper. Each person is given a card with a player number. We will start with the RED team first, then followed with blue, green, yellow. A problem will be shown. EVERYONE must form a huddle to solve the problem. The die is rolled to select the person who is to answer the question. That selected person only is to answer. No help or gestures are allowed. If the selected person answers correctly, that team gets the points. If missed, the next team has the opportunity to answer. If answered correctly, the selected person gets to go for the BONUS points. (1 point shot or 2 point shot or 3 point shot) The next question goes to the blue team. Team scores will be kept by your teacher. The time limit 30 minutes. The team that has the most points after 30 minutes is the winner.

Solve the problem below. RED Team 1 point Solve the problem below. Show ALL Work 2x + 1 = -7 Answer: x = -4

Simplify the Expression Below Blue Team 1 point Simplify the Expression Below Explain Your Answer (x2)(x8) Answer: x10

Simplify the Expression Below Green Team 1 point Simplify the Expression Below Explain Your Answer 2(x2 – 7) Answer: 2x2 - 14

Solve the problem below. Yellow Team 1 point Solve the problem below. Show ALL Work 3x + 1 = -8 Answer: x = -3

Solve the problem below. RED Team 2 points Solve the problem below. Show ALL Work 2(x + 1) = x - 7 Answer: x = -9

Solve the problem below. Blue Team 2 points Solve the problem below. Show ALL Work Answer: x = 2

Solve the problem below. Green Team 2 points Solve the problem below. Show ALL Work 2(x + 1) = 3(x – 7) Answer: x = 23

Solve the problem below. Yellow Team 2 points Solve the problem below. Show ALL Work Answer: x = 3

Solve the problem below. RED Team 3 points Solve the problem below. Show ALL Work 3(x + 1) > 4x - 7 Answer: x < 10

Solve the equation for “P.” Blue Team 3 points Show ALL Work Solve the equation for “P.” 5Px + 3 = 6 Answer:

Solve the problem below. Green Team 3 points Solve the problem below. Show ALL Work Answer: x >

Solve the equation for “R.” Yellow Team 3 points Show ALL Work Solve the equation for “R.” 3Rx - 2 = 4 Answer: R =

Find the slope of the line shown. RED Team 1 point Find the slope of the line shown. Explain how you know. y 5 x -5 Answer: m = ½

Find the slope of the line determined by the equation. Blue Team 1 point Find the slope of the line determined by the equation. Tell how you know. y = 2x + 7 Answer: Slope = 2

Find the slope of the line determined by the equation. Green Team 1 point Find the slope of the line determined by the equation. Tell how you know. y + 2x = 6 Answer: slope = -2

Find the slope of the line shown. Yellow Team 1 point Find the slope of the line shown. Explain how you know. y 5 x -5 Answer: m = -2

y = 2x - 3 RED Team 2 points Answer: see graph Graph the line with the equation shown and tell how you know. y = 2x - 3 Answer: see graph

y = -2x + 3 Blue Team 2 points Answer: see graph Graph the line with the equation shown and tell how you know. y = -2x + 3 Answer: see graph

y = x + 3 Green Team 2 points Answer: see graph Graph the line with the equation shown and tell how you know. y = x + 3 Answer: see graph

y = x + 1 Yellow Team 2 points Answer: see graph Graph the line with the equation shown and tell how you know. y = x + 1 Answer: see graph

RED Team 3 points Answer: y = 3x - 5 Find the equation of the line, in slope-intercept form, with slope of 3 and passing through the point (2, 1). Answer: y = 3x - 5

Blue Team 3 points Answer: y = 3x - 5 Find the equation of the line, in slope-intercept form, passing through the points (2, 1) and (3, 4). Answer: y = 3x - 5

Green Team 3 points Answer: y = x - 2 Find the equation of the line, in slope-intercept form, with slope of and passing through the point (2, -1). Answer: y = x - 2

Yellow Team 3 points Answer: y = -5x + 11 Find the equation of the line, in slope-intercept form, passing through the points (2, 1) and (3, -4). Answer: y = -5x + 11

Red Team 1 point Answer: (-2, 2) What is the solution to the system of equations shown below? y 5 x -5 Answer: (-2, 2)

Blue Team 1 point Answer: None How many solutions to the system of equations are shown below? Explain how you know. y 5 x -5 5 -5 Answer: None

Simplify the Expression Green Team 1 point Simplify the Expression (2x)4 Answer: 16x4

Simplify the Expression Yellow Team 1 point Simplify the Expression (5)-3 Answer:

3x + 6y = 48 RED Team 2 points Solve the system of equations show. Show all work. 5x – 6y = -32 3x + 6y = 48 Answer: (2, 7)

2x + y = -7 Blue Team 2 points Solve the system of equations show. Show all work. 2x – 3y = 61 2x + y = -7 Answer: (5, -17)

y = x - 1 Green Team 2 points Solve the system of equations show. Show all work. 2x + y = 5 y = x - 1 Answer: (2, 1)

2x + y = 10 Yellow Team 2 points Solve the system of equations show. Show all work. x = y - 1 2x + y = 10 Answer: (3, 4)

The sum of two numbers is 20. Their difference is 4. RED Team 3 points The sum of two numbers is 20. Their difference is 4. Find the two numbers. Write a system of equations for this problem. Show how to solve the system. Answer: (12 and 8 are the two numbers.)

The difference in their ages is 2 years. Blue Team 3 points The sum of the ages of two sisters is 30 years. The difference in their ages is 2 years. Find the ages of the two sisters. Write a system of equations for this problem. Show how to solve the system. Answer: (16 and 14 are the ages)

Write a system of equations for this problem. Green Team 3 points The sum of the measures of two angles is 90°. The difference between the two angles is 4°. Find the measure of the two angles. Write a system of equations for this problem. Show how to solve the system. Answer: The two angles measure 43°& 47°

Write a system of equations for this problem. Yellow Team 3 points The sum of the lengths of two pieces of lumber 52 inches. The difference is their lengths is 12 inches. Find the length of each piece of lumber. Write a system of equations for this problem. Show how to solve the system. Answer: (20” and 32”)