Page:Indian mathematics, Kaye (1915).djvu/82

squares, and those extracted from the sum and difference increased by two, and that extracted from the difference of their squares added to eight, being all five added together may yield a square-root—excepting, however, six and eight? V. 190.

$\scriptstyle {{\sqrt[{3}]{(xy+y)^{2}}}+{\sqrt {x^{2}+y^{2}}}+{\sqrt {x+y+2}}+{\sqrt {x-y+2}}+{\sqrt {^{x2}-y^{2}+8}}=t^{2}}$

Answers—x=8; 1677/4; 15128, etc.; y=6, 41; 246, etc.

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L=the Līlāvatī, V=Vīja Gaņita, both by Bhāskara, M=Mahāvīra, S=Srīdhara, C=Chaturveda.