Evaluate :∫sec^2(7-4x)dx
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Given I =∫sec2(7−4x).
Put 7-4x=t.
dt=-4d⇒dx=−dt4.
Now substituting for x and dx we get,
I=∫sec2t(−dt4).
=−14∫sec2tdt.
On integrating we get,
−14tant+c.
Substituting back for t we get,
∫sec2(7−4x)=14tan(7−4x)+c.
=====================
Hope it will help u..........
========================
Given I =∫sec2(7−4x).
Put 7-4x=t.
dt=-4d⇒dx=−dt4.
Now substituting for x and dx we get,
I=∫sec2t(−dt4).
=−14∫sec2tdt.
On integrating we get,
−14tant+c.
Substituting back for t we get,
∫sec2(7−4x)=14tan(7−4x)+c.
=====================
Hope it will help u..........
shreyakumbhar:
plzz Mark as brainliest........
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