ISSN : 1226-0657
We show that if <TEX>$f_{i}$</TEX>:<TEX>$X_{i}$</TEX> longrightarrow Y is strongly continuous(resp. weakly continuous, set connected, compact, feebly continuous, almost-continuous, strongly <TEX>$\theta$</TEX>-continuous, <TEX>$\theta$</TEX>-continuous, g-continuous, V-map), then F : <TEX>$X_1 \bigoplus X_2$</TEX>longrightarrow Y is strongly continuous(resp.weakly continuous, set connected, compact, feebly continuous, almost-continuous, strongly <TEX>$\theta$</TEX>-continuous, <TEX>$\theta$</TEX>-continuous, g-continuous, V-map).