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Appropriations and allowances > Non-state schools >

Purpose

This grant provides state government funds to assist eligible non-state schools in meeting recurrent costs.

The governing body of a non-state school may use funds provided only for teaching and general staff salaries, professional development, curriculum development and implementation, maintaining the school's land and buildings and general operating expenses of the school. The state recurrent grant must not be expended, or committed to be expended, on the purchase of land or buildings.

The payment of state recurrent funding to non-state schools is issued under and is subject to the conditions of funding as outlined in the Nufoot Betsy Lou Womens Shoes Best Foldable Flexible Flats Travel Exercise Shoes Dance Shoes Yoga Socks Indoor Shoes Slippers Black with Purple Polka Dots Small u3fLuRaB9
620K .

The governing body of each non-state school in receipt of the recurrent grant must submit to the Minister, by 30 June each year, allowance acquittal details for the school relating to the previous calendar year. Failure of the governing body to provide acquittal details within the legislated timeframe is grounds for future payments to the school to be withheld.

The Office of Non-State Education is responsible for the collection of allowance acquittal details for non-state schools.

Ongoing.

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620K

For a school to be eligible for state recurrent funding:

Funding is provided to schools based on enrolments data collected by the Board in the annual School Survey Data for Non-State Schools (census) which occurs annually on the last Friday in February.

Formula-generated cash grant.

The allocation of funds is outlined in the Non-State Schools Recurrent Grant Policy 620K .

The per student funding rates for the following calendar year are determined and advised to each school early in Term 4 each year.

Current and historical recurrent funding rates 326K for all schools are available.

New opening non-state schools are funded in the first year of operation at the new schools per student rates (the common base component rates and the needs component rates determined for an 'average needs' school). The new schools per student rates are:

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who were displeased by their presence.

(iii) We will show that the operator φ is u.s.c. In view of Lemma 2 , and since φ was shown to be compact, it is sufficient to show that the graph \Gamma_{\varphi} is closed. Let \{(q_{k}, u_{k})\} \subset\Gamma_{\varphi} be a sequence such that \{(q_{k}, q'_{k}, u_{k})\} \rightarrow(q, q', u) , where q \in Q . For all k \in\mathbb{N} and a.a. t \in J , the sequence \{u_{k}'\} is bounded and |u_{k}''(t)|\leq |p(t)|+M_{1}(D_{0})+M_{2}(D_{0})+k_{1} D_{0}+|c|+|a| k_{3}+|b| k_{2} , for a.a. t \in J . The sequence \{w_{k}:=u'_{k}\} satisfies all the assumptions of Lemma Gaorui Men Pointed Toe Business Dress Formal Leather Shoes Flat Oxfords Loafers Slip On Brown DpE0Pc
.

Thus, applying Lemma 4 to the sequence \{w_{k}:=u'_{k}\} , we find that there exists a subsequence of \{u_{k}'\} , for the sake of simplicity denoted in the same way as the sequence, which converges uniformly to u' on J and such that \{u''_{k}\} converges weakly to u'' in L^{1}(J,\mathbb{R}) .

z_{k}'(t) \in H\bigl(t, q_{k}(t), q_{k}'(t)\bigr),\quad \mbox{for a.a. } t \in J,
\bigl(u'(t), u''(t)\bigr) \in H\bigl(t, q(t), q'(t)\bigr), \quad \mbox{for a.a. } t \in J,

The set \varphi(Q) is relatively compact and graph \Gamma_{\varphi } is closed. Therefore, the mapping φ is u.s.c., compact and, in particular, with compact values.

(iv) Finally, we will show that the mapping φ has convex values.

\begin{aligned} u_{1}(t) = \int_{0}^{T} G_{1} (t,s) f_{1,q}(s) \,\mathrm{d}s, \\ u_{2}(t) = \int_{0}^{T} G_{1} (t,s) f_{2,q}(s) \,\mathrm{d}s. \end{aligned}
f_{q}(t)=\lambda f_{1,q}(t)+(1-\lambda) f_{2,q}(t)
\begin{aligned} u(t) =\lambda u_{1}(t)+(1-\lambda) u_{2}(t) \\ = \lambda\int_{0}^{T} G_{1} (t,s) f_{1,q}(s) \,\mathrm{d}s + (1-\lambda) \int_{0}^{T} G_{1} (t,s) f_{2,q}(s) \,\mathrm{d}s \\ =\int_{0}^{T} G_{1} (t,s) \bigl[ \lambda f_{1,q}(s) + (1-\lambda) f_{2,q}(s)\bigr] \,\mathrm{d}s = \int_{0}^{T} G_{1}(t, s) f_{q}(s) \,\mathrm{d}s. \end{aligned}

After all, applying Proposition 2 , we obtain the existence of a fixed point of the multivalued mapping φ which represents a solution of problem ( 13 ). However, because of the definitions of F_{1}^{*} , F_{2}^{*} , such a solution must be a solution of problem ( 12 ) as well as ( 9 ). □

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