B. 11x
C. x+1/11
D. X/11
Answer:
The answer is D.
Step-by-step explanation:
In order to determine the correct sequence, we need to find differences in the numerator and the denominator of the fraction between two continuous terms.
In the numerator, the number is increasing in one digit. The first term in the numerator of the sequense is 1, the second is 2, the third is 3, and so on.
In the denominator, the number is constant (11).
Therefore, we define a "x" variable that represents the number in the numerator. So to find the value of the nth place in the sequence is:
Andrew multiples the number by 21 then subtracts the result from 40.
They both finish with the same answer. What was the number?
Answer: Value of CE = 6.
Explanation:
Since we have given that
AE=4
BE=3
DE=2
Let CE be x.
As we know that
When two chords intersect each other inside a circle, the products of their segments are equal.
Here, we can see that each chord is cut into two segments at the point of where they intersect.
So,
Hence, value of CE = 6.
A number line is shown from negative 25 to 0 to positive 25. There are increments of 5 on the number line, and all these increments are labeled. A dot is shown on positive 5, another dot is shown on negative 5 and they are labeled as p and q, respectively.
A number line is shown from negative 25 to 0 to positive 25. There are increments of 5 on the number line and all these increments are labeled. A dot is shown on positive 10 and is labeled as p.
A number line is shown from negative 25 to 0 to positive 25. There are increments of 5 on the number line, and all these increments are labeled. A dot is shown on positive 10, another dot is shown on negative 10, and are labeled as p and q, respectively.
Answer with explanation:
The given equation is:
On the number line, mark circles on 5 and -5 , respectively.
Option B:
A number line is shown from negative 25 to 0 to positive 25. There are increments of 5 on the number line, and all these increments are labeled. A dot is shown on positive 5, another dot is shown on negative 5 and they are labeled as p and q, respectively.