Q: The result of evaluating the postfix expression 5, 4, 6, +, *, 4, 9, 3, /, +, * is?
Solution: The postfix expression is evaluated using stack. We will get the infix expression as (5*(4+6))*(4+9/3). On solving the Infix Expression, we get (5*(10))*(4+3) = 50*7 = 350.
Q: Convert the following infix expressions into its equivalent postfix expressions. (A + B ⋀D)/(E – F)+G
Solution: The given infix expression is (A + B ⋀D)/(E – F)+G. (A B D ^ + ) / (E – F) +G (A B D ^ + E F – ) + G. ‘/’ is present in stack. A B D ^ + E F – / G +. Thus Postfix Expression is A B D ^ + E F – / G +.
Q: Convert the following Infix expression to Postfix form using a stack. x + y * z + (p * q + r) * s, Follow usual precedence rule and assume that the expression is legal.
Solution: The Infix Expression is x + y * z + (p * q + r) * s. (x y z ) + (p * q + r) * s. ‘+’, ‘*’ are present in stack. (x y z * + p q * r) * s. ‘+’ is present in stack. x y z * + p q * r + s * +. Thus Postfix Expression is x y z * + p q * r + s * +.
Q: Which of the following statement(s) about stack data structure is/are NOT correct?
Solution: Stack follows LIFO.
Q: Consider the following operation performed on a stack of size 5. Push(1); Pop(); Push(2); Push(3); Pop(); Push(4); Pop(); Pop(); Push(5); After the completion of all operation, the number of elements present in stack is?
Solution: Number of elements present in stack is equal to the difference between number of push operations and number of pop operations. Number of elements is 5-4=1.
Q: Which of the following is not an inherent application of stack?
Solution: Job Scheduling is not performed using stacks.
Q: The type of expression in which operator succeeds its operands is?
Solution: The expression in which operator succeeds its operands is called postfix expression. The expression in which operator precedes the operands is called prefix expression. If an operator is present between two operands, then it is called infix expressions.
Q: Assume that the operators +,-, X are left associative and ^ is right associative. The order of precedence (from highest to lowest) is ^, X, +, -. The postfix expression for the infix expression a + b X c – d ^ e ^ f is?
Solution: Given Infix Expression is a + b X c – d ^ e ^ f. (a b c X +) (d ^ e ^ f). ‘–‘ is present in stack. (a b c X + d e ^ f ^ -). Thus the final expression is (a b c X + d e ^ f ^ -).
Q: If the elements “A”, “B”, “C” and “D” are placed in a stack and are deleted one at a time, what is the order of removal?
Solution: Stack follows LIFO(Last In First Out). So the removal order of elements are DCBA.
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