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5<br />

rate, and there is no possibi Lity of a simultan ousa estimation of<br />

the crude birth rato(CBRI . The practical difficulty and confusion<br />

arising<br />

from this situation is well i Llustrated in the context of<br />

target-fixing for 1990-1991. It is now commonly agreed that the<br />

family<br />

planning program in the country should be rapi Ly expanded<br />

so ns to achieve a contracoptive prevalence rate ,CPR of 40% by<br />

the end of the Third Five Year Plan. According to the aggregate<br />

model, this Level of CP R by 1991 corresponds to a TFR target of<br />

4.8. This represents a reduction of nearly 24% in 10 years in<br />

comparison to a TFR value of 6.3 in 1981.<br />

However, the model does<br />

not provide a direct answer to an important, related question,<br />

namely, "how much decline in the crude birth rate [CBR) can be<br />

achieved at the same time" ?<br />

Indirect answers to thi s question are currently attempted<br />

through a variety of methods and procedures, including the<br />

foLlowing:­<br />

a] by using a regression equation between CB R and CPR<br />

[contraceptive prevalence rate). A commonly used form of the<br />

equation was derived by Nortman [1900) on the basis of data for<br />

32 dove Loping countries:<br />

CBR=:46.9 - 42.0u where u , R =0.91 )<br />

le o<br />

2<br />

A slightly different equation has been suggested by Mauldin<br />

and Segal (1986]:-<br />

CBR = 49.07 - 0.43CPR (R2 =0.84].<br />

However, if these equations are applied to Bangladesh for 1991<br />

wien CPR i s planned to be 40%, then the estimatee value of CBR at<br />

the end of the Third Five Year Plan would be 30.1 by the first

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