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The answer depends on the values of the variables. Since these are not given there is no point in using a calculator.
The sine of an angle of a right triangle - which is a triangle containing one 90o angle - is calculated as the length of the side opposite the angle divided by the length of the hypotenuse. For very small values of x, sin(x) is approximately equal to x.
On a right triangle, there are two perpendicular legs and the hypotenuse, which is the diagonal line connecting the ends of the two lines. Let a equal the length of a leg and b equal the length of the other leg. Let c equal the length of the hypotenuse. The formula is a2 + b2 = c2. In the case that you are solving for c (the length of the hypotenuse) plug in the values of a and b, then solve until you get what c equals. If you are solving for leg a, plug in values for b and c and solve it.
In a right angled triangle: perpendicular(p), base(b) and hypotenuse(h) are related by the following relation p2 + b2 = h2 On putting the values we get h = 501/2 inches.
For any right triangle Pythagoras's Theorem applies which states thata2 + b2 = c2where a and b are the lengths of the legs of the triangle, and c is the length of the hypotenuse.Plugging in the given values,522 + b2 = 632Solving for bsquare root(632 - 522 ) = bb = 35.5668 m
The answer depends on the values of the variables. Since these are not given there is no point in using a calculator.
Hypotenuse^2 = base^2 + height^2, substitute the given values Hypotenuse^2 = 5^2 + 12^2 Hypotenuse^2 = 25 + 144 Hypotenuse^2 = 169 Hypotenuse = √169 Hypotenuse = 13 Thus, the hypotenuse is 13 inches.
No. You need either another angle or the length of another side. For example, to solve a2 +b2=c2 (the formula for a right triangle, in which c is the hypotenuse) you must have values for 2 variables to solve for the third.
The sine of an angle of a right triangle - which is a triangle containing one 90o angle - is calculated as the length of the side opposite the angle divided by the length of the hypotenuse. For very small values of x, sin(x) is approximately equal to x.
On a right triangle, there are two perpendicular legs and the hypotenuse, which is the diagonal line connecting the ends of the two lines. Let a equal the length of a leg and b equal the length of the other leg. Let c equal the length of the hypotenuse. The formula is a2 + b2 = c2. In the case that you are solving for c (the length of the hypotenuse) plug in the values of a and b, then solve until you get what c equals. If you are solving for leg a, plug in values for b and c and solve it.
In a right angled triangle: perpendicular(p), base(b) and hypotenuse(h) are related by the following relation p2 + b2 = h2 On putting the values we get h = 501/2 inches.
For any right triangle Pythagoras's Theorem applies which states thata2 + b2 = c2where a and b are the lengths of the legs of the triangle, and c is the length of the hypotenuse.Plugging in the given values,522 + b2 = 632Solving for bsquare root(632 - 522 ) = bb = 35.5668 m
You use the Pythagorean Theorem: a2 + b2 = c2. Variables a and b are the shorter sides; c is the hypotenuse. Just plug the values for the sides into the Pythagorean Theorem and solve for the missing side.
You can plug those values in the pythagorean theorem and find the hypotenuse: h = ((h - 3)2 + (h - 6)2)1/2 ∴ h2 = h2 - 6h + 9 + h2 - 12h + 36 ∴ h2 = 2h2 - 18h + 45 ∴ h2 - 18h + 45 = 0 ∴ (h - 3)(h - 15) = 0 ∴ h = 3, 15 So the length of the hypotenuse will be either 3 or 15. It can't be 3 though, since that would make the other sides 0 and -3, which is impossible. The answer then is 15. The triangle has a hypotenuse of 15, and sides of 12 and 9
The formula is A-squared + B-squared = C-squared where A and B are the sides and C is the hypotenuse. Given the values of A and B as 3 inches and 2 inches we can use the formula: 3-squared (9) + 2-squared (4) = 13. The length of the hypotenuse is the square root of 13 (3.6055512).
Modern carpentry is so much easier when the Pythagorean Theorem is applied to the task at hand. Roof framing, squaring walls, and foundations rely on this basic principle of mathematics. Basics of the Pythagorean Theorem In geometry this theorem states, in a right triangle the square of the hypotenuse equals the sum of the squares of the other two sides. In a right triangle one angle equals 90 degrees. The hypotenuse is on the opposite side of the right triangle. Here is the formula for the Pythagorean Theorem. a squared + b squared = c squared In this formula, crepresents the length of the hypotenuse, a and b are the lengths of the other two sides. If two sides of a right triangle are known, you can substitute these values in the formula to find the missing side.
Important Formula: Sin(q) = Opposite / Hypotenuse Cos(q) = Adjacent / Hypotenuse Tan(q) = Opposite / AdjacentSelect what (angle / sides) you want to calculate, then enter the values in the respective rows and click calculate. If you want to calculate hypotenuse enter the values for other sides and angle.