3, 2, 10, 6
Two sides of a triangle do not provide sufficient information to answer the question. The third side can range from 16 to 28 feet (excluding the two end values). At both those limits the area of the triangle will be close to zero. At the other extreme, if the missing length is sqrt(520) = 22.80 ft (approx), the area of the triangle will be 66 square feet. The answer could refer to any area between those two values.
In statistics, the length and width of a distribution typically refer to the range and spread of data. The "length" can be associated with the range, which is the difference between the maximum and minimum values in a dataset. The "width" often corresponds to measures of variability, such as the standard deviation or interquartile range, indicating how spread out the values are around the mean. Together, these measures help to characterize the shape and spread of the distribution.
The length of a triangle's third side is determined by the lengths of its other two sides according to the triangle inequality theorem. This theorem states that the sum of the lengths of any two sides must be greater than the length of the remaining side. Therefore, if you know the lengths of two sides, you can establish a range for the length of the third side.
Yes, use the Law of Cosines: a2=b2+c2-2bc*cosA where a, b, c are the lengths of the sides and A is the angle opposite to a. Just plug in the three values and solve for cosA. The answer is 0.805555556 (if you make a=6) which is in the interval [-1,1] so it is in the range of cosA. Since there exists an angle A using those 3 inputs, they can form a triangle.
Nominal values of resistors are predefined standard values set by manufacturers, while measured values can differ due to tolerances, manufacturing variations, and environmental factors. Tolerances indicate the permissible deviation from the nominal value, which can range from a few percent to higher values, depending on the resistor type. Additionally, temperature, humidity, and aging can affect the resistance, leading to discrepancies between the nominal and measured values.
to find the range of values of triangle. Add the value of the sides of the given sides...is it?
The sum of the 2 smallest sides of a triangle must be greater than the length of its longest side
5 < x < 9
4 < x < 20
Without a type of triangle and the associated angle measurements, an answer is impossible.
Two sides of a triangle do not provide sufficient information to answer the question. The third side can range from 16 to 28 feet (excluding the two end values). At both those limits the area of the triangle will be close to zero. At the other extreme, if the missing length is sqrt(520) = 22.80 ft (approx), the area of the triangle will be 66 square feet. The answer could refer to any area between those two values.
In statistics, the length and width of a distribution typically refer to the range and spread of data. The "length" can be associated with the range, which is the difference between the maximum and minimum values in a dataset. The "width" often corresponds to measures of variability, such as the standard deviation or interquartile range, indicating how spread out the values are around the mean. Together, these measures help to characterize the shape and spread of the distribution.
Any length greater than 3 inches.
The length of a triangle's third side is determined by the lengths of its other two sides according to the triangle inequality theorem. This theorem states that the sum of the lengths of any two sides must be greater than the length of the remaining side. Therefore, if you know the lengths of two sides, you can establish a range for the length of the third side.
The third side can have any value in the range (2 cm, 16 cm).
It means that with every culture in the world, different behaviors are considered "ok", or permissible. For example, some Asian cultures eat dog, therefore to them, this is a permissible behavior. However, this is far from permissible in most western cultures.
Yes, use the Law of Cosines: a2=b2+c2-2bc*cosA where a, b, c are the lengths of the sides and A is the angle opposite to a. Just plug in the three values and solve for cosA. The answer is 0.805555556 (if you make a=6) which is in the interval [-1,1] so it is in the range of cosA. Since there exists an angle A using those 3 inputs, they can form a triangle.