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20 questions
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  • Q1

    It is defined as the variation where a quantity depends directly on two or more other quantities,

    Combined

    Inverse 

    Direct

    Joint

    30s
    M9AL-IIa-1
  • Q2

    Constant of variation is also known as ___________________________

    Constant of Dependent Variable

    Constant of Change

    Constant of Independent Variable 

    Constant of Proportionality

    30s
    M9AL-IIa-1
  • Q3

    It is defined as the variation where a quantity depends on two or more other quantities, whereas one quantity varies directly while the other quantity varies inversely.  

    Joint

    Inverse

    Direct

    Combined

    30s
    M9AL-IIa-1
  • Q4

    Which of the following equations best represent the statement “y varies directly as x and the square of z”?

    𝑦 = 𝑘𝑥𝑧  

    𝑦 = 𝑘𝑥𝑧2 

    y=\frac{kx}{z^2}

    y=\frac{kx}{z}

    30s
    M9AL-IIa-b-1
  • Q5

     If z varies jointly with x and y. When x=2 and y= -6, z= 24, then find z when x =-4 and y =5. 

    z=-20

    z=-40

    z=20

    z=40

    120s
    M9AL-IIb-c-1
  • Q6
    30s
    M9AL-IIa-1
  • Q7
    30s
    M9AL-IIa-1
  • Q8
    30s
    M9AL-IIa-1
  • Q9

    The Work w (in Joules) done when lifting an object varies jointly with the mass m (in Kilogram) of the object and the height h (in meters) that the object

    is lifted. The work done when a 120-kilogram object is lifted 1.8 meters is 2,116.8 Joules.”

     Which of the following best translates the given situation into its corresponding mathematical equation?

    𝑤 = 𝑚ℎ 

    𝑤 = 𝑘𝑚ℎ   

    w=\frac{m}{h}

    w=\frac{km}{h}

    60s
    M9AL-IIb-c-1
  • Q10

    The Work w (in Joules) done when lifting an object varies jointly with the mass m (in Kilogram) of the object and the height h (in meters) that the object

    is lifted. The work done when a 120-kilogram object is lifted 1.8 meters is 2,116.8 Joules.”

    Question: 

    What is the constant of variation?

    k = 9

    k=9.8

    k=8.9  

    k = 8

    300s
    M9AL-IIb-c-1
  • Q11

    The Work w (in Joules) done when lifting an object varies jointly with the mass m (in Kilogram) of the object and the height h (in meters) that the object

    is lifted. The work done when a 120-kilogram object is lifted 1.8 meters is 2,116.8 Joules.”

    Question: 

    How much work is done when lifting a 100-kilogram object 1.5 meters?

    1 470 Joules

    1 704 Joules

    1 047 Joules

    1740 Joules

    300s
    M9AL-IIb-c-1
  • Q12

    The volume of wood in a tree (V) varies directly as the height (h) and inversely as the square of the girth (g). The volume of a tree is 144 cubic meters when the height is 20 meters and the girth is 1.5 meters.”

    Question: 

     Which of the following best translates the given situation into its corresponding mathematical equation?

    v=khg^2

    v=\frac{h}{g^2}

    v=\frac{kh}{g^2}

    v=hg^2

    30s
    M9AL-IIb-c-1
  • Q13

    The volume of wood in a tree (V) varies directly as the height (h) and inversely as the square of the girth (g). The volume of a tree is 144 cubic meters when the height is 20 meters and the girth is 1.5 meters.”

    Question: 

    What is the constant of variation?

    k=10.8

    k=20.8

    k=26.2

    k = 16.2

    30s
    M9AL-IIb-c-1
  • Q14

    The volume of wood in a tree (V) varies directly as the height (h) and inversely as the square of the girth (g). The volume of a tree is 144 cubic meters when the height is 20 meters and the girth is 1.5 meters.”

    Question: 

    What is the height of a tree with a volume of 1,000 cubic meters and a girth of 2meters?

    123.46 meters

    223.46 meters

    246.91 meters

    206.91 meters

    120s
    M9AL-IIb-c-1
  • Q15

    Which ofthe following is the correct translation of the variation equation  𝑡 = 𝑘𝑎𝑏2?

    t is directly proportional to a and b

     

     t varies jointly as a, and inversely as the square of b

     t varies inversely as a and the square of b

    t is jointly proportional to a and the square of b

    45s
    M9AL-IIa-b-1

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