Self Studies

SAT (Stage-2) Mock Test - 43

Result Self Studies

SAT (Stage-2) Mock Test - 43
  • Score

    -

    out of -
  • Rank

    -

    out of -
TIME Taken - -
Self Studies

SHARING IS CARING

If our Website helped you a little, then kindly spread our voice using Social Networks. Spread our word to your readers, friends, teachers, students & all those close ones who deserve to know what you know now.

Self Studies Self Studies
Weekly Quiz Competition
  • Question 1
    1 / -0

    Match the following:

    Type of Disease Cause
    a. Physical disease 1. Inadequate diet
    b. Infectious disease 2. Temporary or permanent damage to body parts
    c. Deficiency disease 3. Invasion of the body by other organisms
    Solution

    This is the correct option. Temporary or permanent damage to body parts causes physical diseases. Invasion of the body by other organisms causes infectious diseases. Inadequate diet causes deficiency diseases.

     

  • Question 2
    1 / -0

    Application of nitrogenous manure to a plant causes

    Solution

    This option is correct. Application of nitrogenous manure to a plant causes vigorous vegetative growth.

     

  • Question 3
    1 / -0

    The depth of water and the amount of dissolved salts in the water classify the _________ ecosystem.

    Solution

    The depth of water and the amount of dissolved salts in the water classify the aquatic ecosystem. Different zones defined by depth and distance from shore are: Littoral zone, limnetic zone, profundal zone and benthic zone.

     

  • Question 4
    1 / -0

    A person with an interest or concern in something is called a stakeholder. Which of the following is/are not the direct stakeholder(s) in the management or conservation of forests?

    Solution

    This is the correct option. People living in urban areas are not direct stakeholders in the management or conservation of forests.

     

  • Question 5
    1 / -0

    Which of the following factors is/are responsible for the biodiversity of a region?

    a. Nature of soil
    b. Water
    c. Temperature

    Solution

    Water, temperature and nature of soil are responsible for the biodiversity of a region. This is the reason why tropical rainforests show maximum biodiversity.

     

  • Question 6
    1 / -0

    For which of the following values of n is  not an integer?

    Solution

    Check by the options.
    For n = 3,

     

  • Question 7
    1 / -0

    If p(x) = x + 3, then p(x) + p(-x) is equal to

    Solution

    p(x) = x + 3
    p(-x) = -x + 3
    p(x) + p(-x) = x + 3 + (-x) + 3 = 6

     

  • Question 8
    1 / -0

    The zero of a zero polynomial is

    Solution

    A zero polynomial is an additive identity where all the coefficients including constant are zero. Now the graph of a zero polynomial is x-axis and we define zero of a polynomial as the value of x for which it becomes zero. Therefore, the zero of a zero polynomial is whole x-axis, i.e. it includes all real numbers.

     

  • Question 9
    1 / -0

    If two positive integers p and q can be expressed as p = ab2 and q = a3b; a and b being prime numbers, then LCM (p, q) is

    Solution

    The LCM is the product of the prime factors raised to the highest power that appears in the factor of the said numbers.
    Now, the highest power of a is 3, which occurs in the prime factorisation of q.
    The highest power of b is 2, which occurs in the prime factorisation of p.
    Hence, the LCM is a3b2.

     

  • Question 10
    1 / -0

    A pair of linear equations which has a unique solution x = 2, y = -3 is

    Solution

    You have to put the values x = 2 and y = -3 to find if both the equations in the given options hold good. This is found to be correct in option 4 only.

     

  • Question 11
    1 / -0

    If x = a, y = b is the solution of the equations x - y = 2 and x + y = 4, then the values of a and b respectively are

    Solution

    x - y = 2 and x + y = 4
    Solving the two simultaneous equations, we get x = 3 and y = 1.
    So, a = 3 and b = 1

     

  • Question 12
    1 / -0

    If α and β are the roots of 4x+ 3x + 7 = 0, then the value of  is

    Solution

     

  • Question 13
    1 / -0

    Which of the following equations has no real roots?

    Solution

    A quadratic equation will have no real roots when b- 4ac < 0. This is true in option 1 where b- 4ac = -0.97. In rest of the options, it is either 0 or greater than 0.

     

  • Question 14
    1 / -0

    One of the zeros of the polynomial 2x2 + 7x - 4 is

    Solution

    2x2 + 7x - 4 = 0
    2x2 - 8x + x + 4 = 0
    2x(x - 4) - 1(x - 4) = 0
    (2x - 1)(x - 4) = 0
    x = (1/2) and 4.
    One of the zeros of the polynomial 2x2 + 7x - 4 is (1/2).

     

  • Question 15
    1 / -0

    If pth, qth and rth terms of an AP, respectively are a, b and c, then a(q - r) + b(r - p) + c(p - q) is equal to

    Solution

    Given:
    pth term = a ⇒ t1 + (p - 1)d = a … (1)
    qth term = b ⇒ t1 + (q - 1)d = b ... (2)
    rth term = b ⇒ t1 + (r - 1)d = c … (3)
    The given expression is: a(q - r) + b(r - p) + c(p - q)
    This is equivalent to: q(a - c) + r(b - a) + p(c - b)
    Putting the values of a, b and c in terms of tand d in the given expression, we get
    q[(p - 1)d - (r - 1)d] + r[(q - 1)d - (p - 1)d] + p[(r - 1)d - (q - 1)d]
    = q[pd - d - rd + d] + r[qd - d - pd + d] + p[rd - d - qd + d]
    = qpd - qrd + rqd - prd + prd - qpd = 0
    a(q - r) + b(r - p) + c(p - q) = 0
    Thus, answer option (2) is correct.

     

Self Studies
User
Question Analysis
  • Correct -

  • Wrong -

  • Skipped -

My Perfomance
  • Score

    -

    out of -
  • Rank

    -

    out of -
Re-Attempt Weekly Quiz Competition
Self Studies Get latest Exam Updates
& Study Material Alerts!
No, Thanks
Self Studies
Click on Allow to receive notifications
Allow Notification
Self Studies
Self Studies Self Studies
To enable notifications follow this 2 steps:
  • First Click on Secure Icon Self Studies
  • Second click on the toggle icon
Allow Notification
Get latest Exam Updates & FREE Study Material Alerts!
Self Studies ×
Open Now