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Simplifying ((7m)(7m)) + ((bm)(bm)) = (20m)(20m) Remove parenthesis around (7m) (7m(7m)) + ((bm)(bm)) = (20m)(20m) Remove parenthesis around (7m) (7m * 7m) + ((bm)(bm)) = (20m)(20m) Reorder the terms for easier multiplication: (7 * 7m * m) + ((bm)(bm)) = (20m)(20m) Multiply 7 * 7 (49m * m) + ((bm)(bm)) = (20m)(20m) Multiply m * m (49m2) + ((bm)(bm)) = (20m)(20m) Multiply bm * bm (49m2) + (b2m2) = (20m)(20m) (49m2) + b2m2 = (20m)(20m) Reorder the terms: b2m2 + (49m2) = (20m)(20m) Remove parenthesis around (20m) b2m2 + (49m2) = 20m(20m) Remove parenthesis around (20m) b2m2 + (49m2) = 20m * 20m Reorder the terms for easier multiplication: b2m2 + (49m2) = 20 * 20m * m Multiply 20 * 20 b2m2 + (49m2) = 400m * m Multiply m * m b2m2 + (49m2) = 400m2 Solving b2m2 + (49m2) = 400m2 Solving for variable 'b'. Move all terms containing b to the left, all other terms to the right. Add '(-49m2)' to each side of the equation. b2m2 + (49m2) + (-49m2) = 400m2 + (-49m2) Combine like terms: (49m2) + (-49m2) = 0 b2m2 + 0 = 400m2 + (-49m2) b2m2 = 400m2 + (-49m2) Combine like terms: 400m2 + (-49m2) = 351m2 b2m2 = 351m2 Divide each side by 'm2'. b2 = 351 Simplifying b2 = 351 Take the square root of each side: b = {-18.734993995, 18.734993995}
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