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A Case Study in NASA-DoD - The Black Vault

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-108- (<br />

<strong>The</strong> equation used to adjust recurr<strong>in</strong>g costs for quantity effects was:<br />

f<br />

-l<br />

.8 + 1.97 n<br />

where f = adjustment factor applied to cost<br />

n - total number of spacecraft procured<br />

f = 1 if n c 10.<br />

Cost-Estimat<strong>in</strong>g Equations<br />

AEM<br />

Cumulative cost f 2.28 n (f).<br />

STPSS<br />

Sp<strong>in</strong> f2.866 f n + 1.743 fI n 1<br />

Low-cost - 2.866 f n + 2.812 f 2 n 2<br />

Precision = 2.866 f n + 3.995 f 3 n 3<br />

MMS<br />

where<br />

Regular:<br />

n = number of core modules<br />

n= number of sp<strong>in</strong> models<br />

n = number of low-cost modules<br />

n = number of precision modules.<br />

Cumulative cost - 8.965 n1 f<br />

SPS-I = 9.350 n 2 f<br />

Calculation of f <strong>in</strong>cludes 20 MMS procured by<br />

<strong>NASA</strong> over 10-year period.<br />

L-AEM<br />

Basel<strong>in</strong>e:<br />

Precision<br />

Cumulative cost - 4.815 n 1 f<br />

- 5.678 n 2 f<br />

Sp<strong>in</strong> - 3.706 n 3 f.<br />

<strong>The</strong> rema<strong>in</strong>der of Appendix A consists of tables show<strong>in</strong>g estimated<br />

10-year program costs of spacecraft and shuttle launches for various<br />

procurement options.

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