Convert the following infix expression into its equivalent postfix expression: (i) (a + b) * c (ii) (a + b) * (c + d) (iii) 95 + 36 * + 97 - 1 (iv) 6 + 9 =
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Convert the following infix expression into its equivalent postfix expression:
(i) (a + b) * c
(ii) (a + b) * (c + d)
(iii) 95 + 36 * + 97 - 1
(iv) 6 + 9 =
Step by step
Solved in 4 steps with 4 images
- Convert the following infix expression into postfix notation. (A*B+(C/D))-F (A+B)*C/ A*B+(C/D)Convert the following infix expressions to postfix notations. (A + B) + (C + D) * E A - (B + C) * D + E / F ((A + B) / (C - D) + E) * F - G A + B * (C + D) - E / F * G + HConvert the following infix expressions to postfix notations: a. x + y + z - w / tb. x - (y + z) * w + (t - u) /sc. ((x + y) / z * (u - v)) / t + wd. x / y / z + (u * v * t) / w - s
- Write each of the following infix expressions in postfix notation: (a) a + b * c / d(b) a + b * (c / d)Convert each of the following infix expressions to postfix expressions:a. a * b / (c -d)b. (a -b * c) / (d * e * f + g)c. a / b * (c + (d -e))d. (a ^ b * c -d) ^ e + f ^ g ^ hConvert the following infix expression into postfix notation. (A*B+(C/D))-F (A+B)*C/ A*B+(C/D) Evaluate following prefix expressions /-AB*+DEF *^+A/BD-EFG /*-AB/DE**FGH Where, A=1, B=2, C=3, D=4, E=2, F=2, G=4, H=3
- Write the postfix and prefix form of the following infix [(U+V)*(X+Y-Z)]1) Transform the infix expression to postfix form. Do NOT use the infix to postfix conversion algorithm. ( Manual). a) ( A + B ) * ( C – D ) + E* F b) ( V + A ) * ( C * ( A – T) + I ) – O * N c) E* ( A + B ) – D /( G– F) d) A + ((( B – C ) * ( D – E ) + F ) / G ) * ( H – J ) e) C * ( O + M ) – P * I + L– ( E+ R )Convert the following infix expressions to postfix forms. 1. Infix : ((A*(B/C+D)*E)-(F*G)^(H*I)) 2. Infix: (A*(B-(C*D))+(E/F^G))
- Write the equivalent infix expression for the following postfix expressions.a. x y * z + t -b. x y z + * w u / - c. x y - z u / * t s + -d. x y z w + - *What is the postfix form of the expression ((x + y) 2) + ((x - 4)/3)(a) The infix representation is P /(Q + R) ∗ X − Y(b) The postfix representation is X Y Z P QR ∗ +/ − ∗(c) The prefix representation is + ∗ −M N P /RS