Question 5 is B
Question 9 is C
Answer:
Sitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOM
Step-by-step explanation:
Sitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :)
The function g(x) is a quadratic function:
- Its quadratic term is -2x²
- Its linear term is - 3x
- Its constant is 6
<h3>What are functions?</h3>
Functions are algebraic expressions that have at least two variables, in order to make their visual representation through a graph and evaluate their behavior.
This problem deals with linear or quadratic functions, and these differ in the degree of the exponent of the variable:
1 : linear
2 : quadratic
The function:
g(x) = -2x² - 3(x- 2).
g(x) = -2x² - 3x + 6 , we have a quadratic function.
- Its quadratic term is -2x²
- Its linear term is - 3x
- Its constant is 6
Learn more about functions at:
brainly.com/question/28586957
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So it will be y1-y2, so 15-20 is -5
Then x1-x2, so 10-15 is -5.
-5/-5 = 1
There’s ya slope : 1