Five different ways to write the above given statement are: (I) A triangle is equiangular shows that it is an obtuse angled triangle . (ii) A triangle is equiangular provided that the triangle is a...
(I) The given assertion is as per the following p: The amount of a silly number and a judicious number is silly. Allow us to expect that the assertion \[p\] is bogus. That is, The amount of a...
The compound assertion with \['And'\] is as per the following \[25\]is a various of \[5\text{ }and\text{ }8\] This is bogus articulation since \[25\] is definitely not a numerous of \[8\] The...
A quadrilateral is equiangular if by some stroke of good luck in case it is a square shape.
(I) You stare at the TV if and provided that your brain is free (ii) You get A grade if and provided that you do all the schoolwork consistently
The assertion\[~r\] in the structure 'assuming' is as per the following Assuming you can get to the site, you pay a membership charge.
(I) The assertion p in the structure 'on the off chance that' is as per the following Assuming you sign on to the worker, you have a secret word. (ii) The assertion \[q\]in the structure 'assuming'...
The opposite of proclamation r is given underneath On the off chance that you feel parched, it is hot outside. The contrapositive of proclamation r is given underneath On the off chance that you...
(I) Statement \[p\]can be written in the structure 'assuming' is as per the following Assuming a positive number is prime, it has no divisors other than \[1\] and itself The opposite of the...
Solution:- (I) The nullification of articulation \[r\] is given underneath There exists a genuine number \[~x\], to such an extent that neither \[x\text{ }>\text{ }1\text{ }nor\text{ }x\text{...
(I) The nullification of explanation \[p\]is given beneath There exists a positive genuine number\[x\], to such an extent that \[x\text{ }\text{ }1\]isn't positive (ii) The invalidation of...