A) 500
B) 1000
C) 900
D) 1500
Correct Answer: A
Solution :
Immigration [I] = x |
Emigration [E] = 1.5x |
Death rate [D] = y |
Birth rate [B] = 2y |
Number of emigrants = 75 |
1.5 x=75 |
\[\operatorname{x}=\frac{75}{1.5}=50\] |
Birth rate [B] = \[2y=\text{ }10%\] |
\[y=5%\] |
Number of dead individuals \[=\text{ }500\times \frac{5}{100}\] |
= 25 |
Number of new births \[\left( 2y \right)=2\times 25=50\] |
Change in Population Size = (Births\[+\]Immigration)-(Deaths + Emigration) \[=\left( 50+50 \right)-\left( 25+75 \right)=0\] |
The number of rat individuals in the population at the end of the study |
\[=500+0=500\] |
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