The area bounded by the curve √x+√y=√a and the coordinate axes in square units is
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√x+y√=a−−√
y√=a−−√−x−−√
y=(a−−√−x−−√)2
y=a+x−2a−−√x−−√
A=∫a0(a+x−2a−−√x−−√)dx
=∫a0adx+∫a0xdx−2a−−√∫a0x12dx
=a[x]a0+[x2]a0−2a−−√[23x32]a0
=a2+a22−43a32+12
=16a2.
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