A binary operation \( \oplus \) on real numbers is defined by \( x \oplus y = xy + x + y \) for any two real numbers \( x \) and \( y \). The value of \( \l...

Assessment: JAMB UTME - Mathematics - 2007 Subject: General Mathematics

Question 1 Report

A binary operation \( \oplus \) on real numbers is defined by \( x \oplus y = xy + x + y \) for any two real numbers \( x \) and \( y \). The value of \( \left(-\frac{3}{4}\right) \oplus 6 \) is

Answer Details
x  ⊕  y = xy + x + y
(- 3 4 )  ⊕  6 = - 3 4.6  -  3 4  + 6
= - 9 2  -  3 4  + 6
= -

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