Considering the inequalities, nine is

  • < 11
  • < 5
  • < 7
  • > 14

By solving the equation a⁄4 + a⁄2 + a⁄6 = 5, the value of 'a' will be

  • 7 5⁄11
  • 8 5⁄11
  • 5 5⁄11
  • 6 5⁄ 111

By solving equation 6a⁄2 - 4a⁄3 - 2a⁄4 -4 =0, the value of 'a' will be

  • 3 3⁄11
  • 2 3⁄9
  • 3 3⁄7
  • 4 3⁄13

Erin bought 60 chocolates for $10.Some chocolates cost 20 cents each and rest costs 16 cents each. The number of chocolates she bought of 16 cents are

  • 45 chocolates
  • 35 chocolates
  • 40 chocolates
  • 50 chocolates

The total number of seconds in 'y' minutes are

  • 1200y seconds
  • 60y seconds
  • 120y seconds
  • 3600y seconds

The milliliters in 'z' liters of orange juice will be

  • 1000z
  • 2000z
  • 100z
  • 200z

If 'y' denotes the unknown value and is decreased by five, the result will be 20 then the equation for this statement can be written as

  • y = 15
  • y - 5 = 20
  • 5y - y = 20
  • 5y = 20

Considering the inequality, (0.8)²

  • < (0.30)²
  • < (0.40)²
  • < (0.20)²
  • < (0.50)²

The total cost 'T', of chocolate cupcakes 'c' at $x each and total cost of vanilla cupcakes 'v' at $y each will be

  • T = cx + vy
  • T = cy + vx
  • T = xy(c + v)
  • T = xy(c - v)

By solving the inequality 1⁄3x > 6, the answer will be

  • x > 20
  • x > 18
  • x > 22
  • x > 25

If age of elder sister is 'a' and age of younger sister is 'b' then the difference of ages is

  • 2(a + b)
  • 2a + 2b
  • a - b
  • 2(a - b)

If Mary is 'x' years old now then the age of Mary after ten years will be

  • 2x - 10
  • x + 10
  • x - 10
  • 2x + 10

A women is 4 times as old as her daughter. In 12 years time, the sum of their ages will beThe age of women when her daughter was born is

  • 35 years
  • 43 years
  • 39 years
  • 41 years

Considering the inequality, the (8)² is

  • < (-5)²
  • < (-4)²
  • < (-6)²
  • < (-9)²

The numerator of fraction is 3 less than denominator. If 5 is subtracted from both numerator and denominator, the fraction becomes 4⁄The fraction was

  • 11⁄20
  • 17⁄20
  • 9⁄13
  • 11⁄15

By solving the equation 5x + 10.8 = 16.3, the value of 'x' will be

  • 5.1
  • 4.1
  • 2.1
  • 1.1

If a car travels 'x' hours at 'y' km⁄h then the distance travelled by car 'z' is equal to

  • z = xy
  • z = x⁄y
  • z = y⁄x
  • z = x + y

By solving equation 8a - 3 = 2a + 5, the possible value of 'a' is

  • 2⁄3
  • 2⁄5
  • 4⁄3
  • 12 1⁄19

By solving the equation √x + 2 = 4, the value of 'x' will be

  • 12
  • 14
  • 11
  • 13

On solving equation 5⁄8d = 45, the value of 'd' must be

  • 84
  • 62
  • 72
  • 58
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