diketahui (\log a)/(p)=(\log b)/(q)=(\log c)/(r)= \log x , x!=1 jika (b^(2))/(ac)=x^(y)

Heros rise to challenges so thus they are connected.

Answered by Budaboy1218 | 2024-06-10

**Heroism **in an individual arises only when they face situations full of challenges, and thus, there is a sense of **interconnectivity **between heroism and **concept **of challenges .
What is the significance of heroism?
**Heroism **can be referred to or considered as a concept wherein the person does put himself or herself over any **cost **to save the lives or purposes of others. In simple words, heroism is the most **undramatic **way to express and perform **bravest **of the acts.
The cost of achieving or **showcasing **the acts of **heroism **includes the **challenges **that are supplementary to each of such acts. But to put things simple, it can be concluded that **act **of heroism is showcased only when the person has to go through **toughest **of the challenges.
Therefore, the significance regarding **heroism **has been aforementioned.
Learn more about **heroism **here:
https://brainly.com/question/4334725
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Answered by chilljain33 | 2024-06-16

Challenges are essential to the concept of heroism as they provide the context in which heroic traits are revealed and celebrated. Heroes often emerge from situations involving significant adversity, demonstrating resilience, determination, and selflessness. The interplay between facing challenges and the actions taken in response defines the essence of heroism.
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Answered by chilljain33 | 2024-10-01

Diketahui:\frac{\log a}{p} = \frac{\log b}{q} = \frac{\log c}{r} = \log x,\quad x \ne 1dan:\frac{b^2}{ac} = x^yTujuan: Tentukan nilai y.⸻✳️ Langkah 1: MisalkanKarena:\frac{\log a}{p} = \frac{\log b}{q} = \frac{\log c}{r} = \log x\Rightarrow \log a = p \log x,\quad \log b = q \log x,\quad \log c = r \log x⸻✳️ Langkah 2: Masukkan ke ekspresi \frac{b^2}{ac}Kita gunakan logaritma:\log \left( \frac{b^2}{ac} \right) = \log b^2 - \log a - \log c= 2 \log b - \log a - \log cSubstitusi:= 2(q \log x) - p \log x - r \log x= (2q - p - r) \log x⸻✳️ Langkah 3: Sesuai soal \frac{b^2}{ac} = x^y, ambil log:\log \left( \frac{b^2}{ac} \right) = \log x^y = y \log xBandingkan dua bentuk:(2q - p - r) \log x = y \log x\Rightarrow y = 2q - p - r⸻✅ Jawaban akhir:\boxed{y = 2q - p - r}

Answered by rapipap27 | 2025-07-12