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Step-by-step explanation:
join AD so,
in triangle ABC,
AB² + BC² = AC²
AB² + (2CD)² = AC² ( since D is the mid point BC )
AB² + 4CD² =AC² ......( i )
Now taking triangle ABD
AD² = AB² + BD²
AD² - BD² =' AB²
putting this value of AB² in equaion .. ( i )
so
AD ² - BD² + 4CD² = AC²
AD² - CD² + 4CD ² = AC² { BD = CD since D is the mid point}
AD² + 3CD² = AC² Hence proved
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