If you weak in Math and no hope to even pass, show the examiner you can prove 4 = 5.
Let
b = a = 4
thus,
b = a
Since ab = ab,
ab + b = ab + a
Transpose b,
ab = ab + a - b
Subtract b² from both sides
ab - b² = ab - b² + a - b
Factor
b(a - b) = b(a - b) + (a - b)
Factor
b(a - b) = (a - b)(b + 1)
Divide:
b = b + 1
Since b = 4,
4 = 4 + 1
.·.
4 = 5
Let
b = a = 4
thus,
b = a
Since ab = ab,
ab + b = ab + a
Transpose b,
ab = ab + a - b
Subtract b² from both sides
ab - b² = ab - b² + a - b
Factor
b(a - b) = b(a - b) + (a - b)
Factor
b(a - b) = (a - b)(b + 1)
Divide:
b = b + 1
Since b = 4,
4 = 4 + 1
.·.
4 = 5
