Answer:
6
Step-by-step explanation:
The law of cosines is useful here.
a^2 = 8^2 +11^2 -2·8·11·cos(32.2°) ≈ 36.070003
a ≈ √36.070003 ≈ 6.00583
a ≈ 6
Candidates range from 1 to 50.
50/4=12 positive integers are multiples of 4
50/6=8 positive integers are multiples of 6
50/12=4 positive integers are multiples of 12 (LCM of 4 and 6)
By the inclusion/exclusion principle, the number of multiples of either 4 or 6 is equal to 12+8-4=16.
Therefore, the complement is the number of positive integers that are multiples of neither 4 nor 6 = 50-16=34.
The zeros of the polynomial function: f(x) = x^3 – 5x^2 -6x is -1, 0, 6.
<u>Solution:</u>
Given, polynomial equation is 
We have to find the zeroes of the given polynomial.
So, let us equate it with 0.

Hence, the roots of the given polynomial are -1, 0, 6.
The answer for this problem is 6
Y=8x+3
negative = down
positive= up