6|8
10|13
12|15
16|18
18|21
a, = -51+12(n-1)
O a = -39+12(n-1)
O a, = 12+(-39)(n-1)
O a = 12+(-51)(n-1)
Answer:
A. an = -51+12(n-1)
Step-by-step explanation:
edge quiz
The solution is, the explicit rule for the arithmetic sequence is
a n = -51 + ( n - 1 ) · 12 .
An arithmetic progression or arithmetic sequence is a sequence of numbers such that the difference between the consecutive terms is constant.
The nth term of AP : a_n = a + (n – 1) × d
here, we have,
given that,
a 2 = -39
a 2 = a 1 + 12
- 39 = a 1 + 12
a 1 = - 39 - 12
a 1 = - 51 ( first term )
The common difference is : d = 12
The explicit rule for the arithmetic sequence:
a n = a1 + ( n - 1 ) d
a n = -51 + ( n - 1 ) · 12
Hence, The solution is, the explicit rule for the arithmetic sequence is
a n = -51 + ( n - 1 ) · 12 .
To lean more on Arithmetic progression click:
#SPJ7
We cannot say that the product of 4-digit number and a 1-digit number is always a 4-digit number.
Joe's statement does not make sense.
Given :
Joe says that the product of 4-digit number and a 1-digit number is always a 4-digit number.
Lets take an example and analyze Joe's statement
Let the 4 - digit number is 2131
and a one digit number is 5
Lets multiply it
We can see the the result is a 5-digit number
We cannot say that the product of 4-digit number and a 1-digit number is always a 4-digit number.
Joe's statement does not make sense.
Learn more : brainly.com/question/11262281
The correct answer is:
No.
Explanation:
The number of digits in the product depends completely on what digits are being multiplied. For instance, multiplying 2222 by 4 would result in a 4-digit number, 8888. However, if you multiply by 5, since 5(2) = 10, this will change the number of digits in the answer.
Answer:
The solution set is the set of all real numbers.
Step-by-step explanation:
Solve:
Like terms are those terms which have same variable to the same power:
Combine like terms;
Subtract 20 from both sides we get;
Simplify:
Add 3n to both sides we get;
Simplify:
for all n
Thus, the given system is dependent.
Therefore, the solution set is set of all real numbers.
Answer:
ALL REALS
Step-by-step explanation:
hope this helps y'all