P-th powers in mod p cohomology of fibers

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Let $F\hookrightarrow E\twoheadrightarrow B$ be a fibration whose base space $B$ is a finite simply-connected CW-complex of dimension $\leq p$ and whose total space $E$ is a path-connected CW-complex of dimension $\leq p-1$. If $α\in H^{+}(F;\mathbb{F}_p)$ then $α^{p}=0$.
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