The negation of the statement "If a quadrilateral is a square,then it is a rhombus" is:
- AIf a quadrilateral is not a square,then it is a rhombus.
- BIf a quadrilateral is a square,then it is not a rhombus.
- C$A$ quadrilateral is a square and it is not a rhombus.
- D$A$ quadrilateral is not a square and it is a rhombus.
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$p: A^2-B^2=(A-B)(A+B)$ where $A, B$ are matrices and $AB \neq BA$
$q: 5 \leqslant 5$
$r: { }^8 C_1+{ }^8 C_2+{ }^8 C_3+\ldots+{ }^8 C_8=256$
$s: \text{Maximum value of } { }^8 C_r \text{ is } 70$
Which of the following statements has a truth value of true?
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