`((2)/(3)p+(3)/(5)q)((2)/(3)p+(3)/(5)q)`

write the degree of the polynomial p^(2)q^(3)+p^(3)q^(2)-p^(3)q^(3) .

In Q.No.7,HCF(a,b) is pq(b)p^(3)q^(3)(c)p^(3)q^(2) (d) p^(2)q^(2)

If omega is an imaginary cube root of unity,then the value of (p+q)^(3)+(p omega+q omega^(2))^(3)+(p omega^(2)+q omega)^(3) is: (a)3(p+q)(p+q omega)(p+q omega^(2))(b)3(p^(3)+q^(3))(c)3(p+q)-pq(p+q)(d)3(p^(3)+q^(3))pq(p+q)

Subtract : 3p^(3)-5p^(2)q from q^(2)+p^(2)q-4p^(3)

If P(x)=intx^(3)/(x^(3)-x^(2))dx, Q(x)=int1/(x^(3)-x^(2))dx " and " (P+Q)(2)=5/2, then P(3)+Q(3)=

If P(x)=intx^(3)/(x^(3)-x^(2))dx, Q(x)=int1/(x^(3)-x^(2))dx " and " (P+Q)(2)=5/2, " then " P(3)+Q(3)=

The following are the steps in finding the matrix B, if B + ({:(2, 3), (4, 5):}) = ({:(5, 4), (3, 2):}) . Arrange them in sequential order. (A) therefore ({:(p, q), (r, s):}) + ({:(2, 3), (4, 5):}) = ({:(5, 4), (3, 2):}) (B) Let B = ({:(p, q), (r, s):}) (C) ({:(p+2, q+3), (r+4, s+5):}) = ({:(5, 4), (3, 2):}) (D) P + 2 = 5, q + 3 = 4, r+ 4 = 3, s + 5 = 2 rArr p = 3, q = 1, r = -1, s = -3 (E) therefore B = ({:(3, 1), (-1, -3):})