There's a market so big nobody can actually measure it.
0:24
YouTubeJake Claver
There's a market so big nobody can actually measure it.
There's a market so big nobody can actually measure it. The global derivatives market is estimated somewhere between 800 trillion and four quadrillion dollars. The range is that wide because it's bets stacked on bets stacked on bets, and even the banks can't fully see their own exposure. That opacity is exactly why moving it onto a transparent ...
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Q) If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’sec𝒙=𝟎 #cbse2027 #maths #differentiation
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Q) If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’sec𝒙=𝟎 #cbse2027 #maths #differentiation
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Q) Differentiate y=log(π‘₯+√(π‘₯^2+a^2 )) w.r.t. π‘₯.#cbseclass12 #cbse2027 #maths #cbse # #maths
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Q) If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’sec𝒙=𝟎 #cbse2027 #maths #differentiation
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Q) If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’sec𝒙=𝟎 #cbse2027 #maths #differentiation
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Q) Differentiate y=log(π‘₯+√(π‘₯^2+a^2 )) w.r.t. π‘₯.#cbseclass12 #cbse2027 #maths #cbse # #maths
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Q) Differentiate y=log(π‘₯+√(π‘₯^2+a^2 )) w.r.t. π‘₯.#cbseclass12 #cbse2027 #maths #cbse # #maths
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Q) If e^(π‘₯+y)=3π‘₯, then dy/dπ‘₯ is #maths #differentiation #cbse2026 #cbse2027
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If √π‘₯+βˆšπ‘¦=βˆšπ‘Ž, then 𝑑𝑦/𝑑π‘₯ is(A) (βˆ’βˆšπ‘₯)/√y(B) βˆ’1/2 βˆšπ‘¦/√π‘₯(C) βˆ’βˆšπ‘¦/√π‘₯(D) (βˆ’2βˆšπ‘¦)/√π‘₯ #maths
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If √π‘₯+βˆšπ‘¦=βˆšπ‘Ž, then 𝑑𝑦/𝑑π‘₯ is(A) (βˆ’βˆšπ‘₯)/√y(B) βˆ’1/2 βˆšπ‘¦/√π‘₯(C) βˆ’βˆšπ‘¦/√π‘₯(D) (βˆ’2βˆšπ‘¦)/√π‘₯ #maths
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Q) If 𝑦=sin^(βˆ’1) π‘₯,then (1βˆ’π‘₯^2 ) (𝑑^2 𝑦)/(𝑑π‘₯^2 ) is equal to #differentiation #cbse2027 #cbs
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Q) If e^(π‘₯+y)=3π‘₯, then dy/dπ‘₯ is #maths #differentiation #cbse2026 #cbse2027
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