13.3 (decimal repeating) units
The factor of 52 is 1, 2, 4, 13, 26, and 52
The formula for solving the area of a trapezoid is shown below:
Area = ((a+b)/2 ) * h
where "a" and "b" for the base and "h" for the height
a = 4x
b = 2x
c = (x-6)
The solution for the polynomial expression is shown below:
Area = (4x + 2x)/2 * (x-6)
Area = 6x/2 * (X-6)
Area = 3X * (X-6)
Area = 3X² - 18X
The answer is 3X² - 18X.
Answer: n=8 cm
Step-by-step explanation:
You can solve this problem by applying the "Intersecting chords theorem". You must follow the proccedure below:
1. Let's represent each length, as below:
(P will be the point of intersection)
AP=4 cm
CP=6 cm
DP=3 cm
BP=n
2. Therefore, you have:
APxCP=BPxDP
APxCP=nxDP
3. Now, you must clear "n", as below:
n=APxCP/DP
4. When you substitute each value into n=APxCP/DP, you obtain:
n=(4 cm)(6 cm)/3 cm
n=24 cm²/3 cm
5. Finally, the result is:
n=8 cm
-(-6) in simplest form is +6 because a - times a - is a +
