In a 45-45-90 triangle, each leg has length 8. Which value is closest to the length of the hypotenuse?

In a $45$-$45$-$90$ triangle, the hypotenuse is the leg times $\sqrt2$. So the hypotenuse is $8\sqrt2\approx8(1.414)\approx11.3$, choice G. Check with the Pythagorean theorem: $\sqrt{8^2+8^2}=\sqrt{128}\approx11.3$. Choice J ($16$) doubles the leg, which would be the sum of the legs. Choice F ($8$) is the length of a leg; the hypotenuse must be longer. Choice H ($13.9$) is $8\sqrt3$, the multiplier from a $30$-$60$-$90$ triangle. Match the ratio to the triangle type.