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Directions: The symbols @, ©, $, % and * are used with different meanings as follows:

'P © Q' means ‘P is either greater than or equal to Q’
 
'P $ Q' means ‘P is either smaller than or equal to Q’
 
'P % Q' means ‘P is neither greater then nor smaller than Q’
 
'P * Q' means ‘P is greater than Q’
 
'P @ Q' means ‘P is smaller than Q’
 
In each of the following questions assuming the given statements to be true, find out which of the following of the two conclusions I and II given below them is/are definitely true. Given answer 
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  • 1.
    Statements :       F * G, G © R, R © K
     
    Conclusions :      I. K * G          II. R @ F
    A. If only conclusion I is true B. If only conclusion II is true
    C. If either conclusion I or conclusion II is true D. If neither conclusion I nor conclusion II is true
    E. If both conclusion I and II are true

  • 2.
    Statements :       E © K, K @ M, M * R 
     
    Conclusions :      I. R @ K          II.  M @ E
    A. If only conclusion I is true  B. If only conclusion II is true 
    C. If either conclusion I or conclusion II is true D. If neither conclusion I nor conclusion II is true
    E. If both conclusion I and II are true

  • 3.
    Statements :       W $ N, N % B, B * F
     
    Conclusions :      I. B % W          II. * W
    A. If only conclusion I is true B. If only conclusion II is true
    C. If either conclusion I or conclusion II is true D. If neither conclusion I nor conclusion II is true
    E. If both conclusion I and II are true

  • 4.
    Statements :       M % T, T * J, J © D 
     
    Conclusions :      I. D @ T          II. J @ M
    A. If only conclusion I is true B. If only conclusion II is true
    C. If either conclusion I or conclusion II is true D. If neither conclusion I nor conclusion II is true
    E. If both conclusion I and II are true

  • 5.
    Statements :       B @ H, H $ N, N % F
     
    Conclusions :      I. F © H          II.  * B
    A. If only conclusion I is true B. If only conclusion II is true
    C. If either conclusion I or conclusion II is true D. If neither conclusion I nor conclusion II is true
    E. If both conclusion I and II are true

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