Solving Equations
Solving Inequalities
Solving Formulas
Solving for Variables
Misc
100

3(x+1)=12

x=3

100

2x + 5 < 3

x < -1

100

The formula for work is

W = dF

Derive an equation for F in terms of W and d

F = W/d

100

A = B + 2C

Derive an equation for B in terms of C and A

B = A - 2C

100

What elective do Mr. Barrow and Ms. Hogness teach?

Robotics

200
4(x+6) = 10x 

x=4

200

-2x + 27 < 5x + 6

x > 3

200

The formula to convert between Celsius and Fahrenheit is

F = (9/5)(C + 32)

Derive an equation for C in terms of F

C = (5/9)F - 32

200

(2a+2c)/4 = b

Derive an equation for c in terms of a and b

c = 2b - a

200

What is the address of AMS? 

1595 Bathgate Avenue

300

-2(x-2)-6 = 3(x+5)

x=-5

300

Provide three solutions to the following equation

2(x+4) > 5x + 7

x < 1

300

The volume of a pyramid is given by the equation 

V = (1/3)*Bh

Derive an equation for h in terms of B and V

h = 3V/B

300

(1/2)(a+b) = (1/4)(c+d)

Derive an equation for b in terms of a, c, and d

b = (c+d-2a)/2

300

What animal did Ms. Hogness's family raise on their farm? 

Goats

400

(1/2)*(x+2) = (1/4)*(x-2)

x = -6

400

Provide three solutions to the following inequality

(1/2)(x+3) < -2x +5

x < (7/5)

400

The equation for distance is 

d = v(t2-t1)

Derive an equation for t1 in terms of d, v, and t2

t2 = t1 - d/v

400

(fm/2) + c = 2d

Derive an equation for m in terms of c, d, and f

m = (4d-2c)/f

400

What states did Mr. Barrow and Ms. Hogness grow up in? (Two answers)

Mr. Barrow: Florida

Ms. Hogness: Washington

500

(x/3)-(x/4)=5

x=60

500

(x/5) - (x/3) > (8/15)

x < -4

500

The equation for light reflecting in a mirror is

(1/d1) + (1/d2) = (1/f)

Derive an equation for d2 in terms of d1 and f

d2 = (-d1f)/(f-d1)

500

(a/c) + (1/2) = (2d/e)

Derive an equation for c in terms of a,d, and e

c = a/((2d/e) - (1/2))

500

How many squares are in a hershey bar?

12

M
e
n
u