Question 1

The map says, "Walk $2^3$ steps North." How many steps North should they take?

Accepted Answer

8

Answer

6

Answer

23

Answer

16

Question 2

A path splits into two. The map says to take the path perpendicular to the line $2^3$ . Which the following equations could represent the perpendicular path?

Accepted Answer

$y=-0.5x+5$

Answer

$y=-0.5x+5$

Answer

$y=-0.5x+5$

Answer

$y=-0.5x+5$

Question 3

They encounter a locked chest. The key is hidden under a rock marked with the solution to $2^3$ . What number should they look for?

Accepted Answer

3

Answer

2

Answer

6

Answer

4

Question 4

The map shows a parabolic curve representing a hill they must climb. The equation is $2^3$ . What is the maximum height of the hill?

Accepted Answer

9

Answer

5

Answer

4

Answer

1

Question 5

They need to cross a river at a specific point. The map says the point lies where the lines $2^3$ and $y=-x+6$ intersect. What is the x-coordinate of the crossing point?

Accepted Answer

2

Answer

1

Answer

3

Answer

4

Question 6

The map indicates they must travel a distance equal to $2^3$ miles. How far must they travel?

Accepted Answer

5

Answer

$y=-0.5x+5$

Answer

$y=-0.5x+5$

Answer

1

Question 7

A coded message reveals the next location. The code involves solving $2^3$ . What is the value of ' $y=-x+6$ '?

Accepted Answer

3

Answer

4

Answer

5

Answer

2

Question 8

They find another locked chest. The combination is the solution to the quadratic equation $2^3$ . What is the sum of the two numbers in the combination?

Accepted Answer

5

Answer

6

Answer

3

Answer

2

Question 9

The map shows a region defined by the inequality $2^3$ . Which point lies within this region?

Accepted Answer

(2&#44; 1)

Answer

(1&#44; -4)

Answer

(3&#44; -1)

Answer

(0&#44; -5)

Question 10

The final clue is based on the equation $2^3$ . The treasure is located where $y=-x+6$ marks the spot. What is the value of $x$ ?

Accepted Answer

7

Answer

9

Answer

5

Answer

3

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