Answer: Ang eleksiyon o halalan (election) ay isang pormal na proseso ng pagpapasiya kung saan ang isang populasyon ay pumipili ng mga indibidwal na hahawak ng isang publikong opisina. Ang mga halalan ang karaniwang mekanismo kung saan ang modernong kinatawan ng demokrasya ay isinasagawa simula ika-17 siglo. Ang mga halalan ay maaaring humalal ng sangay na ehekutibo, mga miyembro ng lehislatura, at minsan ay ng hudikatura gayundin ng mga miyembro ng pangrehiyon at lokal na gobyerno.
HOPE THIS HELPS
Answer:
i think it’s d, but i’m not sure.
Explanation:
Answer:
C. [-1, 0, 1]
Explanation:
Required: Which list do not return the intended result
From the question, we understand that the procedure will return true for a list that contains all positive.
Using this as a point of reference, option (D) will return true because 1, 2 and 3 are all positive numbers.
Similarly, options (a) and (b) will return false because they do not contain positive numbers
Lastly, option (c) will not return the required result because it contains positive and negative numbers
<em>Hence, option (c) answers the question.</em>
Given (x^n+x-8)/(x-2) = R10
Need to find n to satisfy this relation.
Let
f(x)=(x^n+x-8)
By the remainder theorem,
Remainder of (x^n+x-8)/(x-2) = f(2)
For example, for n=2,
n=2, f(x)=x^2+x-8, Remainder f(x)/(x-2)=f(2)=2^2+2-8=-2
Similarly,
n=3, f(x)=x^3+x-8, Remainder f(x)/(x-2)=f(2)=2^3+2-8=2
n=4, f(x)=x^4+x-8, Remainder f(x)/(x-2)=f(2)=2^4+2-8=10
n=5, f(x)=x^5+x-8, Remainder f(x)/(x-2)=f(2)=2^5+2-8=26
....
The function f(x)=x^n+x-8, is monotonic increasing with n for x=2, so we know that any value of n greater than 4 will not give a remainder of f(2)/(x-2) equal to 10.
Therefore the only answer for which the remainder of the quotient f(2)=2^n+2-8 = R10 is when n=4.
Answer:
will help them have better confidence with their experiment.
Explanation: