Question

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Answer 1

Answer :-

$\rm{ \tt \leadsto} \bf\dfrac{5 \times {t}^{ 4} }{8 }$

Step-by-step-Explaination :-

$\rm\dfrac{25 \times {5}^{2} \times {t}^{8} }{ {10}^{3} \times {t}^{4} }$

${\tt \leadsto}\rm\dfrac{25 \times 25 \times {t}^{8} }{ ({2 \times 5)}^{3} \times {t}^{4} }$

${\tt \leadsto}\rm\dfrac{25 \times 25 \times {t}^{8} }{ {2 }^{3} \times {5}^{3} \times {t}^{4} }$

${\tt \leadsto}\rm\dfrac{ \cancel{25} \times \cancel{ 25} \times {t}^{8} }{ 8\times \cancel{125} \times {t}^{4} }$

$\rm{ \tt \leadsto} \dfrac{5 \times {t}^{8} }{8 \times {t}^{4} }$

$\rm{ \tt \leadsto} \dfrac{5 \times {t}^{8 - 4} }{8 }$

$\rm{ \tt \leadsto} \dfrac{5 \times {t}^{ 4} }{8 }$

Answer 2

Step-by-step explanation:

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