k2=m2+n2For any right triangle, the given equation relates the length of the hypotenuse, k, to the lengths of the other two sides of the triangle, m and n. Which of the following equations correctly gives m in terms of k and n ?Choose 1 answer:(A) m=k−n(B) m=k2−n2(C) m=k2−n2(D) m=k2+n2Show calculator
Q. k2=m2+n2For any right triangle, the given equation relates the length of the hypotenuse, k, to the lengths of the other two sides of the triangle, m and n. Which of the following equations correctly gives m in terms of k and n ?Choose 1 answer:(A) m=k−n(B) m=k2−n2(C) m=k2−n2(D) m=k2+n2Show calculator
Isolate m in equation: We start with the given equation for a right triangle: k2=m2+n2. To solve for m, we need to isolate m on one side of the equation.
Subtract n^2: Subtract n2 from both sides of the equation to get m2 by itself: k2−n2=m2.
Take square root: Take the square root of both sides of the equation to solve for m: m=k2−n2. This will give us the value of m in terms of k and n.