Writing Expressions and Equations
Writing Inequalities
Solving Equations
Solving Inequalities
Literal Equations
100

Write an expression for the sum of a number ( x ) and 9.

 ( x + 9 )

100

 If a number ( x ) is greater than 5, the inequality is?

(x > 5 )

100

( x + 3 = 10 )

( x = 7 )

100

( x - 3 > 2 )

( x > 5 )

100

 Solve for ( y ) in the equation ( 3y + 4 = 16 ).

( y = 4 )

200

Write an equation for the triple of a number ( y ) equals 12.

( 3y = 12 )

200

 If the sum of a number ( y ) and 3 is less than or equal to 10, the inequality is?

 ( y + 3 \leq 10 )

200

 ( 2x - 4 = 10 )

( x = 7 )

200

( 2x + 4 \leq 12 )

( x \leq 4 )

200

 Solve for ( x ) in the equation ( 2x - 5 = 3x + 7 )

( x = -12 )

300

Write an expression for the total cost ( C ) if you buy ( n ) items at $5 each and pay a $10 service fee.

( C = 5n + 10 )

300

If three times a number ( z ) minus 2 is greater than 4, the inequality is?

 ( 3z - 2 > 4 )

300

( x^2 - 4x - 12 = 0 )

 ( x = -2 ) or ( x = 6 )

300

 ( 3(2x - 1) > 9 )

( x > 2 )

300

Solve for ( a ) in the equation ( \frac{b}{a} = c )

( a = \frac{b}{c} )

400

Write an equation for the perimeter ( P ) of a rectangle with length ( l ) and width ( w ).

 ( P = 2l + 2w )

400

If twice the sum of a number ( w ) and 4 is at least 20, the inequality is?

( 2(w + 4) \geq 20 ).

400

( 3x^2 + 6x - 9 = 0 )

( x = 1 ) or ( x = -3 )

400

( \frac{x+2}{3} - \frac{x-3}{2} < 1 )

( x < \frac{13}{5} )

400

Solve for ( w ) in the equation ( w^2 + w - 6 = 0 ).

( w = -3 ) or ( w = 2 ).

500

 Write an equation for the volume ( V ) of a cylinder with radius ( r ) and height ( h ), using the formula for the area of a circle.

( V = \pi r^2 h )


500

If the square of a number ( v ) minus twice another number ( u ) is less than three times the product of ( v ) and ( u ), plus 6, the inequality is?

( v^2 - 2u < 3vu + 6 )

500

 ( x^3 - 6x^2 + 11x - 6 = 0 )

 ( x = 1 ), ( x = 2 ), or ( x = 3 )

500
  1. ( |2x - 5| \leq 7 )

 ( -1 \leq x \leq 6 )

500

Solve for ( z ) in the equation ( z^3 + 6z^2 + 11z + 6 = 0 ).

( z = -2 ) or ( z = -3 ).

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