What best describes the range of possible values for the third side of the triangle are
- If the 3rd side is less than 6, it could never reach between the ends of the 10 and the 16.
- If the 3rd side is more than 26, then the 10 and the 26 could never reach its ends.
This is further explained below.
<h3>What is the range?</h3>
Generally, After removing the sample maximum and lowest, we get the range of the data set. It shares the same measurement systems as the data.
In conclusion, Choose the options that best characterize the interval across which the third side may take on a value;
When the 10 and 16 are placed end to end, the third side can never be shorter than 6.
If the sum of the 10 and the 26 is more than the third side's value, then the 10 and the 26 will never sum to the side's value.
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Answer:
4(7+y) and 4·7+4·y
Step-by-step explanation:
4(7+y)= 28+4y
4·7+4·y= 28+4y
The line in the middle has a right angle, so the angle just above the Y would be 90 degrees.
The angle to the right of y is given as 48.
The three inside angles of a triangle need to equal 180.
So y = 180 - 90 - 48 = 42 degrees.
Answer:
x=−4+√22 or x=−4−√22
Step-by-step explanation:
Substitute all values in the quadratic formula.
Solve.
