Answer:
third option
Step-by-step explanation:
time ('x') is the independent variable so that leaves only options 1 and 3 as the answer
is the slope equal to 0.6 or 1.8?
I used the slope formula with the following points: (1,2) and (5,9)
(9-2) / (5-1) = 7/4 = 1.75, or 1.8
Step-by-step explanation:
Area of sector = (θ/2) × r2
= (1.75/2) × 2×2
= (0.875) ×4
= 3.5 In2
Standard Form: ax² + bx + c = y
Basically, you put all the numbers from greatest to least with exponents then variables.
We have the numbers:
9
-x²
2x^5
-7x
Put these numbers from least to greatest from the exponents.
2x^5 - x² - 7x + 9
The degree of the polynomial is the number with the greatest exponent. In this case, the highest exponent is 5.
The degree of the polynomial is 5.
Best of Luck!
Answer:
Dividing whole numbers. Dividing whole numbers is the opposite of multiplying whole numbers. It is the process by which we try to find out how many times a number (divisor) is contained in another number (dividend).
Step-by-step explanation:
data:image/png;base64,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