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Question

Given that ﻿log⁡a(p)=0.42\log_{a}\left(p\right)=0.42loga​(p)=0.42﻿ and ﻿log⁡a(r)=0.91\log_{a}\left(r\right)=0.91loga​(r)=0.91﻿ find the value of ﻿log⁡apr4\log_{a}\frac{\sqrt{p}}{\sqrt[4]{r}}loga​4r​p​​﻿.

Accepted Answer

﻿−0.0175-0.0175−0.0175﻿

Answer

﻿−0.1075-0.1075−0.1075﻿

Answer

﻿−0.1750-0.1750−0.1750﻿

Answer

﻿−0.0715-0.0715−0.0715﻿

Given that loga(p)=0.42\(\log\)_{a}\(\left\)(p\(\right\))=0.42loga(p)=0.42 and loga(r)=0.91\(\log\)_{a}\(\left\)(r\(\right\))=0.91loga(r)=0.91 find the value of logapr4\(\log\)_{a}\(\frac{\sqrt{p}\)}{\(\sqrt\)[4]{r}}loga4rp.

Given that $\(\log\)_{a}\(\left\)(p\(\right\))=0.42$ and $\(\log\)_{a}\(\left\)(r\(\right\))=0.91$ find the value of $\(\log\)_{a}\(\frac{\sqrt{p}\)}{\(\sqrt\)[4]{r}}$ .