If vector u = (5, 3) and vector v = (-1, 4), what is the component form of vector u + v?
1 answer:
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Answer:
In a division algorithm, refers to the dividend polynomial,
refers to the divisor polynomial,
refers to the quotient polynomial and
refers to the residula polynomial.
The division algorithm is defined as
Where and
, other wise the algorithm won't be defined.
So, the complete paragraph is: "if and
are polynomial functions with
and the degree of
is less than or equal to the degree of
, then there exist unique polynomial functions
and
such that
.
Answer:
Answer of 17 is ㏒(+15x), Answer of 33 is x = 8 , Answer of 35 is x = ㏒10/㏒2 , Answer of 37 is x = -㏒12/㏒8 and Answer of 39 is x = 5
Step-by-step explanation:
17. ㏒x + ㏒(x+15)
Using property ㏒a + ㏒b = ㏒a×b
∴ ㏒x + ㏒(x+15)
㏒x×(x+15)
㏒(+15x)
The answer is ㏒(+15x)
33. 2^(x-5) = 8
2^(x-5) = 2^3
Using property 2^a = 2^b
Then a = b
∴x-5 = 3
x = 8
The answer is x = 8
35. 2^x = 10
Taking log on both sides gives
㏒2^x = ㏒10
x×㏒2 = ㏒10
x = ㏒10/㏒2
The answer is x = ㏒10/㏒2
37. 8^-x = 12
Taking log on both sides gives
㏒8^-x = ㏒12
-x×㏒8 = ㏒12
x = -㏒12/㏒8
The answer is x = -㏒12/㏒8
39. 5(2^3 × x) = 8
5(8×x) = 8
x = 5
The answer is x=5
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Hope it helps !