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Copy - 2.4.3 Museum Escape Room
HS: High School
Created on October 22, 2024
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Transcript
MUSEUM
ESCAPE ROOM
MAIN HALL
wc
ROOM 2
ROOM 3
Oh no!
All the museum's works have disappeared
It’s up to you to find them!
ROOM 1
Room 1
1/5
Question 1
What is |5| ?
10
-5
Room 1
2/5
Question 2
What is |-5| ?
10
-5
Room 1
3/5
Question 3
What values of x would satisfy the equation |x|=8 ?
-8 and 8
-8
Room 1
4/5
Question 4
Which of these statements is FALSE about absolute value?
The absolute value changes a negative to a positive.
Absolute value is the distance from zero.
The absolute value changes a positive to a negative.
Room 1
5/5
Question 5
How many solutions does the equation |x|=47 have?
Two
Zero
One
Room 1
5/5
You have found all the works of art in this room!
CONTINUE
Room 1
You've broken a piece of the museum!
MAIN HALL
wc
ROOM 2
ROOM 3
Oh no!
All the museum's works have disappeared
It’s up to you to find them!
ROOM 1
Room 2
1/5
STEP 1: Isolate the absolute value
Question 1
STEP 2: Rewrite in two cases: a +/-
Solve |6+x|=4
STEP 3: Solve each case
x= -10, -2
x= -2
STEP 4: Check both solutions
Room 2
2/5
STEP 1: Isolate the absolute value
Question 2
STEP 2: Rewrite in two cases: a +/-
Solve |x+4|=6
STEP 3: Solve each case
x= -10, 2
x= -2, 2
STEP 4: Check both solutions
Room 2
3/5
STEP 1: Isolate the absolute value
Question 3
STEP 2: Rewrite in two cases: a +/-
Solve |2x+1|=13
STEP 3: Solve each case
x= -6, 7
x= -7, 6
STEP 4: Check both solutions
Room 2
4/5
STEP 1: Isolate the absolute value
Question 4
STEP 2: Rewrite in two cases: a +/-
Solve |4x - 15|=17
STEP 3: Solve each case
x= -1/2, 8
x= 1/2, 11/2
STEP 4: Check both solutions
Room 2
5/5
STEP 1: Isolate the absolute value
Question 5
STEP 2: Rewrite in two cases: a +/-
Solve |5x - 2|=12
STEP 3: Solve each case
x= -2, 2
x= -2, 14/5
STEP 4: Check both solutions
Room 2
5/5
You have found all the artworks in this room!
CONTINUE
Room 2
You have broken a piece of the museum!
MAIN HALL
wc
ROOM 2
ROOM 3
Oh no!
All the museum's works have disappeared
It’s up to you to find them!
ROOM 1
Room 3
1/5
STEP 1: Isolate the absolute value
Question 1
STEP 2: Rewrite in two cases: a +/-
What is the FIRST step to isolate the absolute value? 3|2x−5|+6=21
STEP 3: Solve each case
Subtract 6
STEP 4: Check both solutions
Add 6
Room 3
2/5
STEP 1: Isolate the absolute value
Question 2
STEP 2: Rewrite in two cases: a +/-
How do you isolate the absolute value? 3|2x−5|=15
STEP 3: Solve each case
Subtract by 3
Divide by 3
STEP 4: Check both solutions
Room 3
3/5
STEP 1: Isolate the absolute value
Question 3
STEP 2: Rewrite in two cases: a +/-
Solve 3|2x−5|+6=21
STEP 3: Solve each case
x= -5, 5
x= 0, 5
STEP 4: Check both solutions
Room 3
4/5
STEP 1: Isolate the absolute value
Question 4
STEP 2: Rewrite in two cases: a +/-
What step(s) do you need to do to isolate the absolute value 5−|x+4|=2 ?
STEP 3: Solve each case
STEP 4: Check both solutions
Subtract 5
Subtract 5 and divide by -1
Room 3
5/5
STEP 1: Isolate the absolute value
Question 5
STEP 2: Rewrite in two cases: a +/-
Solve 5−|x+4|=2
STEP 3: Solve each case
x= -7, -1
STEP 4: Check both solutions
x= -7, 7
Room 3
5/5
You have found all the works of art in this room!
CONTINUE
Room 3
You've lost a piece of the museum!
MAIN HALL
wc
ROOM 2
ROOM 3
Oh no!
All the museum works have disappeared
It’s up to you to find them!
ROOM 1
Main hall
1/5
Question 1
What is the POSITIVE case for |2x+4|=|3x-2| ?
2x+4=3x-2
2x+4=3x+2
-2x-4=-3x+2
Main hall
2/5
Question 2
How do you create the NEGATIVE case for |2x+4|=|3x-2| ?
Distribute a negative to the right side of the =
Make everything a negative
Make the x terms negative
Main Hall
3/5
Question 3
What is the NEGATIVE case for |2x+4|=|3x-2| ?
2x+4=3x-2
-2x-4=-3x-2
2x+4=-3x+2
Main Hall
4/5
Question 4
Solve |2x+4|=|3x-2|
x= 0, 6
x= -2/5, 6
x= -2/5, 2/5
Main hall
5/5
Question 5
On a scale of 1-3, how comfortable are you with solving absolute value equations?
1: I'm lost
2: I need more practice
3: I got this!
Main Hall
5/5
You have found all the artworks!
CONTINUE
Restart
Congratulations!
You have recovered all the museum's works.
Take a screenshot of this screen to upload in edio.