Hospital sources told reporter on Sunday the test fee of blood cancer was around Rs 40,000 in private hospital of Lahore while it would be free-of-cost for indoor patients at the Children's complex while outdoor patients (OPD) will have to pay

monomial charges for it.

--Sharp increase in average

monomial price in 2018, as new DisCo PPA's become active;

For a non-zero

monomial c[X.sup.i][Y.sup.j][Z.sup.k] with c [member of] C \{0}, we define its exponent as max{i,j, k}.

The graduate text characterizes the p-separable groups for which all irreducible characters are p-special, the Clifford correspondence, the Glauberman correspondence, fully ratified Abelian sections, the deeper properties of M-groups and

monomial characters, and symplectic FG-modules.

With this notation, we define lm(f) := [X.sub.m], the leading

monomial of f; lc(f) := [a.sub.m], the leading coefficient of f; lt(f) := [a.sub.m][X.sub.m], the leading term of f; exp(f) := exp([X.sub.m]), the order of f; and E(f) := {exp([X.sub.i]) | 1 [less than or equal to] i [less than or equal to] t}.

Junior degree of polynomial f(x) [member of] C[v], f(x) [not equal to] 0, is the least degree of the

monomial (of nonzero coefficient) of this polynomial; notation co deg f.

In order to analyze the effect of the fracture aperture on the seepage movement, the relationship between the

monomial coefficient A and the quadratic coefficient B of the Forchheimer equation is summarized in Table 2.

Yang and Cao [20] proposed a

monomial geometric programming subject to max-min fuzzy relation equations with the objective function being [mathematical expression not reproducible].

In the case, F has totally at most w = [(d' + 1).sup.m] terms of

monomial. Assume T(x) = A(x)F(x)+B(x).

(i) every polynomial is a sum of

monomials, and each

monomial is a product of a constant and variables, so each polynomial is indeed a superposition of additions and multiplications;

Let us start with the explicit expression which is obtained from expanding the exponential and differentiating the

monomial, i.e.,

Let d be a

monomial from the second subset and assume that the indices of its coefficients form a permutation as a product of r disjoint cycles, by the proof of the theorem 3.1 of [8], there exist another [2.sup.p] - 1

monomials, where p = r - [rho] and [rho] is the number of disjoint cycles of length 1 and 2, such that the sum of these [2.sup.p] - 1

monomials and d is given by