The polynomial is a prime because it is not factorized further and this can be determined by using the factorization method.
Check all the options in order to determine the given polynomial is prime or not.
A)
Now, try to factorize the above polynomial.
The given polynomial is factorized further therefore, this polynomial is not a prime.
B)
Now, try to factorize the above polynomial.
The given polynomial is factorized further therefore, this polynomial is not a prime.
C)
Now, try to factorize the above polynomial.
The given polynomial is factorized further therefore, this polynomial is not a prime.
D)
The given polynomial is not factorized further therefore, this polynomial is is a prime.
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Add up the numbers of the sides you have then subtract it from the Magic total
I believe the answer is 32,500 days.
(7.8*(10^5)= 780000
Then you divide that by 24 and 32,500 is your answer
Answer:
a) ∠TVZ= 95°
Step-by-step explanation:
3a) ∠STY= ∠QTV (vert. opp. ∠s)
3x°= 120°
x°= 120° ÷3
x°= 40
∠TVZ= ∠RVW (vert. opp. ∠s)
∠TVZ= (2x +15)°
∠TVZ= [2(40) +15]°
∠TVZ= (80 +15)°
∠TVZ= 95°
b) Since ∠TVZ and ∠WVZ lies on a straight line,
∠TVZ +∠WVZ= 180° (adj. ∠s on a str. line) -----(1)
∠WVZ= (2x +5)°
∠WVZ= [2(40) +5]°
∠WVZ= (80 +5)°
∠WVZ= 85°
Substitute ∠WVZ= 85° into (1):
∠TVZ +85°= 180°
∠TVZ= 180° -85°
∠TVZ= 95°
Thus, ∠TVZ is indeed 95°.
Notes:
• What is vert. opp. ∠s?
It is an abbreviation used for a property of angles, vertically opposite angles. When two lines intersect each other, the angles facing each other (or the angles on the opposite side of each other) are equal.
• What is adj. ∠s on a str. line?
It is an abbreviation for 'adjacent angles on a straight line'. The sum of all the angles on a straight line is 180°.