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Concept Class 12
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Continuity of Piecewise Functions β Determining Continuity
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Q) If tan^(β1) π₯=π¦, then ππ¦/ππ₯ is equal to #continuity_and_differentiability #maths #cbse
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Q) Determine a and b if f(x) is a continuous function, where π(π₯)={(2, β€3 ππ₯+π, 3=π₯=5 5, π₯β₯5)
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Q) If π¦=cos^(β1)β‘{(2π₯β3β(1βπ₯^2 ))/β13}, find ππ¦/ππ₯. #maths #cbse2027 #cbse #continuityanddif
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Q) π/ππ₯ [ πππ ( πππ π₯+ π^(π₯ ) ) ] ππ‘ π₯=1 #cbse2027 #maths #cbse #cbseclass12
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Q) If π¦=sinβ‘[2tan^(β1)β‘{β((1βπ₯)/(1+π₯))}], find ππ¦/ππ₯.#maths #cbse #cbsemaths #cbse2026
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Q) Show that the derivative of tan^(β1) (secπ₯+tanπ₯),[βπ/2π₯π/2] with respect to x is equal to 1
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Q)If y = cosec ( πππ‘^(β1) π₯ ) , then prove that β(1+ π₯^2 ) (π π¦)/(π π₯ ) βπ₯=0 .
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