The value of a given that A = 63°, C = 49°, and c = 3 is 4 units
<h3>How to determine the value of a?</h3>
The given parameters are:
A = 63°, C = 49°, and c = 3
Using the law of sines, we have:
a/sin(A) = c/sin(C)
So, we have:
a/sin(63) = 3/sin(49)
Multiply both sides by sin(63)
a = sin(63) * 3/sin(49)
Evaluate the product
a = 4
Hence, the value of a is 4 units
Read more about law of sines at:
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Answer:
ok
Step-by-step explanation:
0.083,80.83,8.83,0.8
Hope that helps you.
Answer:
E
Step-by-step explanation:
-x +6 ≥ -3x - 4
Add 3x to both sides
-x + 3x + 6 ≥ -4
Combine like terms
2x + 6 ≥ -4
Subtract 6 from both side
2x ≥ -4 - 6
2x≥ -10
Divide both sides by 2
x ≥ -10/2
x ≥ -5
Polynomial are expressions. The factored form of the polynomial 6x²+13x+6 is (3x+2)(2x+3).
<h3>What are polynomial?</h3>
Polynomial is an expression that consists of indeterminates(variable) and coefficient, it involves mathematical operations such as addition, subtraction, multiplication, etc, and non-negative integer exponentials.
In order to find the factored form of the given quadratic equation, we will break constant b(13) into two parts such that the sum of the parts is 13, while their product is equal to the product of the constant a(6) and c(6).
Therefore, the solution of the polynomial is,

Hence, the factored form of the polynomial 6x²+13x+6 is (3x+2)(2x+3).
Learn more about Polynomial:
brainly.com/question/17822016