The following question consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R)'. You are to examine these two statements carefully and select the answer. Assertion (A) : `1//8, log_(a^(2))ato" exponent should be to the base, "log_aa^(2)" are in GP but not in AP."` Reason :(R) :x,y,z are in GP but not in AP.

The following question consist of two statements, one labelled as the 'Assertion (A)' and theo other as 'Reason (R )' . You are to examine these two statement carefully and select the answer. Assertion (A) : int_(0)^(pi)sin^(7)x dx = 2 int_(0)^(pi//2) sin^(7) xdx Reason : sin^(7)x is an odd function.

The following question consist of two statement, one labelled as the "Assertion (A)' and the other as 'Reason (R)'. You are are to examine these two statement carefully and select the answer. Assertion (A) : int_(1)^(e ) ln^(2) xdx = e - 2 Reason (R ) : I_(n) = int_(1)^(e) ln^(n) xdx = e- nI_(n-1)

The following questions consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R)'. You are to examine these two statements carefully and select the answer. Assertion (A) : For a binomial distribution B(n, p), Mean gt Variance Reason (R) : Probability is less than or equal to 1

The following questions consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R)'. You are to examine these two statements carefully and select the answer. Assertion (A) : The probability of drawing either an ace or a king from a deck of card in a single draw is 2/13 . Reason (R) : For two events E_(1) and E_(2) , which are not mutually exclusive probability is given by P(E_(1) + E_(2)) = P(E_(1)) + P(E_(2)) - P(E_(1) nn E_(2))

The following question consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R)' You are to examine these two statements carefully and select the answer. Assertion (A) : If P(A) = 3/4 and P(B) = 3/8, then P(A uu B) ge 3/4 Reason (R) : P(A) le P(A uu B) and P(B) le P(A uu B) , hence P(A uu B) ge " max ". {P(A), P(B)}

The following question consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R )'. You are to examine these two statements carefully and select the answer. Assertion (A) : If events, A, B, C, D are mutually exhaustive, then (AuuBuuC)^(C)=D . Reason (R ): (AuuBuuC)^(C)=D implies if any element is excluded from the sets A, B and C, then it is included in D.

The following question consist of two statements, one labelled as the 'Assertion (A)' and the other as 'Reason (R)'. You are to examine these two statements carefully and select the answer. Assertion (A) : 0.3+0.03+0.003+……=(1)/(3). Reason (R) : For each (+) ve integer n, let a_(n)=a+nd , a and d are real numbers. The, a_(1)+......+a_(n)=(n)/(2)[2a+(n+1)d].

The following question consist of two statement, one labelled as the 'Assertion (A)' and the other as 'Reason (R)'. You are to examine these two statements carefully and select the answer. Assertion (A) : If vec(a)=2vec(i)+vec(j)-2vec(k), vec(b)=vec(i)+vec(j)-vec(k) , then |vec(a)|!=|vec(b)| Reason (R): Two unequal vectors can never have same magnitude.

The following question consist of two statements, one labelled as the Assertion a and the other as 'Reason (R), You are to examine these two statements carefully and select the answer: Assertion a : A person stands at a distance of 1m in front of a concave mirror. If the radius of curvature of the mirror is 4 m, the image of the person lies at a distance 2m behind the mirror. Reason(R): The general mirror equation congirms the location of the image from the mirror and it could be a real image.