b. 52‾√3cis(5π4)
c. 50‾‾‾√6cis(23π12)
d. 50‾‾‾√6cis(7π12)
e. 50‾‾‾√6cis(4π3)
f. 50‾‾‾√6cis(5π12)
g. 50‾‾‾√6cis(5π4)
h. 52‾√3cis(7π12)
i. 52‾√3cis(5π12)
Answer:
Step-by-step explanation:
To find the roots of the complex number you use the following formula:
(1)
in this case the polar number in polar form is:
By replacing in (1) you obtain:
hence, you have:
h. 52‾√3cis(7π12)
Answer:
Step-by-step explanation:
The division of an hexagon into 3 equal parts by Robert leaves you with three separated pieces of a whole, each one can be expressed by the fraction , since you only have one that´s your numerator, and in that part you just have to use the denominator of the number of that you divided the thing into, in this case it´s 3, so 3 it´s the denominator on the fraction.
The fraction that represents each equal part when a hexagon is divided into three equal parts is 1/3.
When a whole, in this case a hexagon, is divided into 3 equal parts, each part represents a fraction of the whole. Since there are 3 parts and each is equal, we can express each part as a fraction of the whole. The fraction is simply 1 (the part) over 3 (the total number of equal parts). Therefore, the fraction that names each part is 1/3.
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Answer:
So, if we start from some number k , k−1 means that we took 1 away from k , so k−1 is 1 less than k . Going on, k−2 is 2 less than k , and k−3 is 3 .
Step-by-step explanation:
Answer:
the answer is 8
Step-by-step explanation:
9 - 8 = 1