\[11\] is an indivisible number We realize that, the square base of any indivisible number is an unreasonable number. In this way \[\surd 11\] is a silly number Henceforth, the given assertion...

(i) The condition of an elipse is, In the event that we put\[~a\text{ }=\text{ }b\text{ }=\text{ }1\], we get \[{{x}^{2}}~+\text{ }{{y}^{2}}~=\text{ }1,~\], which is a condition of a circle Thus,...

(I) The given assertion \[p\]is bogus. By the meaning of harmony, it ought to meet the circle at two particular focuses (ii) The given assertion \[q\]is bogus. The middle won't cut up that harmony...

(I) Let \[q:\]All the points of a triangle are equivalent \[r:\]The triangle is an insensitive calculated triangle The given assertion \[p\]must be refuted. To show this, required points of a...

Let \[p:\]If \[x\]is a number and \[{{x}^{2}}\]is even, then, at that point, \[x\]is likewise even Let \[q:\text{ }x\]is a number and \[~{{x}^{2}}~\]is even \[r:\text{ }x\]is even By contrapositive...

The given assertion can be written as 'assuming' is given beneath Assuming \[a\text{ }and\text{ }b\]are genuine numbers to such an extent that \[{{a}^{2}}~=\text{ }{{b}^{2}},\text{  }a\text{...

Let \[p:\]'In case \[x\]is a genuine number to such an extent that \[{{x}^{3}}\text{ }+\text{ }4x\text{ }=\text{ }0,\]then, at that point, \[x\text{ }is\text{ }0'\] \[q:\text{ }x\]is a genuine...

Let \[p:\]'In case \[x\]is a genuine number to such an extent that \[{{x}^{3}}\text{ }+\text{ }4x\text{ }=\text{ }0,\]then, at that point, \[x\text{ }is\text{ }0'\] \[q:\text{ }x\]is a genuine...