Rekisteröidy opettajaksi
Saving Energy to Save Our Planet
Kuvakäsikirjoitus Teksti
- Liuku: 1
- ∫0∞(ddx(eπix)⋅1x) dx=∑n=1∞sin(n2)n!+log(x2+3)⋅ecos2(x) (yz+1x)\int_0^\infty \left( \frac{d}{dx} \left( e^{\pi i x} \right) \cdot \sqrt{\frac{1}{x}} \right) \, dx = \sum_{n=1}^{\infty} \frac{\sin(n^2)}{n!} + \log(x^2 + 3) \cdot e^{\cos^2(x)} \, \left( \frac{y}{z} + \frac{1}{x} \right)Δy=(∂2f∂x2+∂2f∂y2)⋅(tan−1(z)+ln(x3))+∑k=1n(k2⋅πex)\Delta y = \left( \frac{\partial^2 f}{\partial x^2} + \frac{\partial^2 f}{\partial y^2} \right) \cdot \left( \tan^{ \cdot \log(x+y)
- Saving Energy, Saving lives
- Thank you all for listening to our presentation!
- Liuku: 2
- To continue, reducing climate change makes a cleaner environment by preserving ecosystems and biodiversity.
- ∫0∞(ddx(eπix)⋅1x) dx=∑n=1∞sin(n2)n!+log(x2+3)⋅ecos2(x) (yz+1x)\int_0^\infty \left( \frac{d}{dx} \left( e^{\pi i x} \right) \cdot \sqrt{\frac{1}{x}} \right) \, dx = \sum_{n=1}^{\infty} \frac{\sin(n^2)}{n!} + \log(x^2 + 3) \cdot e^{\cos^2(x)} \, \left( \frac{y}{z} + \frac{1}{x} \right)Δy=(∂2f∂x2+∂2f∂y2)⋅(tan−1(z)+ln(x3))+∑k=1n(k2⋅πex)\Delta y = \left( \frac{\partial^2 f}{\partial x^2} + \frac{\partial^2 f}{\partial y^2} \right) \cdot \left( \tan^{ \cdot \log(x+y)
- Saving Energy, Saving lives
- To clarify, transitioning to renewable energy like wind and solar cuts greenhouse gases and removes air pollutants from coal and gas, improving air quality.
- Liuku: 3
- ∫0∞(ddx(eπix)⋅1x) dx=∑n=1∞sin(n2)n!+log(x2+3)⋅ecos2(x) (yz+1x)\int_0^\infty \left( \frac{d}{dx} \left( e^{\pi i x} \right) \cdot \sqrt{\frac{1}{x}} \right) \, dx = \sum_{n=1}^{\infty} \frac{\sin(n^2)}{n!} + \log(x^2 + 3) \cdot e^{\cos^2(x)} \, \left( \frac{y}{z} + \frac{1}{x} \right)Δy=(∂2f∂x2+∂2f∂y2)⋅(tan−1(z)+ln(x3))+∑k=1n(k2⋅πex)\Delta y = \left( \frac{\partial^2 f}{\partial x^2} + \frac{\partial^2 f}{\partial y^2} \right) \cdot \left( \tan^{ \cdot \log(x+y)
- Saving Energy, Saving lives
- As an example, mitigating climate change helps preserve habitats ensuring that ecosystems remain functional and resilent for diverse species.
- Liuku: 0
- Thank you all for listening to our presentation!
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