Question
Download Solution PDFy + sin-1 (1 - x2) = ex, అయితే, అపుడు
- \(\rm e^x - {2\over\sqrt{2-x^2}}\)
- \(\rm e^x + {2\over\sqrt{2-x^2}}\)
- \(\rm e^x - {1\over\sqrt{2+x^2}}\)
- \(\rm e^x + {1\over\sqrt{2-x^2}}\)
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFలెక్కింపు:
y + sin-1 (1 - x2) = ex
y = ex - sin-1 (1 - x2)
w.r.t x, బేధం ద్వారా మనం పొందేదీ
\(\rm {dy\over dx} = e^x - {1\over\sqrt{1-(1-x^2)^2}}(-2x)\)
\(\rm {dy\over dx} = e^x + {2x\over\sqrt{1-(1-2x^2+x^4)}}\)
\(\rm {dy\over dx} = e^x + {2x\over\sqrt{2x^2-x^4}}\)
\(\boldsymbol{\rm {dy\over dx} = e^x + {2\over\sqrt{2-x^2}}}\)
Last updated on Jun 30, 2025
->Indian Airforce Agniveer (02/2026) Notification has been released. Interested candidates can apply between 11th July to 31st July 2025.
->The Examination will be held 25th September 2025 onwards.
-> Earlier, Indian Airforce Agniveer Group X 2025 Last date had been extended.
-> Candidates applied online from 7th to 2nd February 2025.
-> The online examination was conducted from 22nd March 2025 onwards.
-> The selection of the candidates will depend on three stages which are Phase 1 (Online Written Test), Phase 2 ( DV, Physical Fitness Test, Adaptability Test), and Phase 3 (Medical Examination).
-> The candidates who will qualify all the stages of selection process will be selected for the Air Force Group X posts & will receive a salary ranging of Rs. 30,000.
-> This is one of the most sought jobs. Candidates can also check the Airforce Group X Eligibility here.