The answer is 9.6 are you sure you wrote the question correct
lmk !
The algebraic factor is the multiplication term that can be common to the whole equation thus the factorization form of 3n²+5n+2=0 will be (n + 1)(3n + 2) = 0.
<h3>What is an algebraic factor?</h3>
An algebraic factor is the multiplication of two algebraic terms.
The root of the quadratic equation formed by the algebraic factor is always real.
That term could be in form of summation multiplication or in subtraction.
As per the given quadratic equation,
3n²+5n+2=0
Let's 5n = 2n + 3n
3n²+ (3n + 2n) + 2 = 0
3n² + 3n + 2n + 2 = 0
(3n² + 3n) + (2n + 2) = 0
3n(n + 1) + 2(n + 1) = 0
(n + 1 )(3n + 2) = 0
Hence "The algebraic factor is the multiplication term that can be common to the whole equation thus the factorization form of 3n²+5n+2=0 will be (n + 1)(3n + 2) = 0".
For more about the algebraic factor,
brainly.com/question/19426180
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2ˣ = 2³
Since 2ˣ is EQUAL to 2³ and since 2 is equal to 2, then the solution is a must that the 2 exponents are equal.
Then x = 3
Answer:
b. all real numbers
Step-by-step explanation:
The graphs of positive and negative x^2 parabolas will always have a domain of all real numbers. Even though you only have a portion of the graph and see a "restriction" on your domain values, it is incorrect to assume that the domain is limited to what you can see. As the branches of the parabola keep going up and up and up, the values of x keep getting bigger and bigger and bigger. Again, this is true for all + or - parabolas.
