Answer:
Step-by-step explanation:
- <em>The standard form means that the terms are ordered from biggest exponent to lowest exponent. </em>
Verify the answer options
A. <u>−3x⁵ + 4x³ + 10x²</u>
B. <u>−8x + 4x⁴ + 3x³</u>
- 1, 4, 3 - incorrect order
C. <u>x⁴ + 4x³ + 10x⁴</u>
- 4, 3, 4 - incorrect order
D. <u>x⁶ + 4x³ + 10x⁷</u>
- 6, 3, 7 - incorrect order
Answer:
=2977
Step-by-step explanation:
-2317 - (-5294)
-2317 + 5294
2977
<h3>
Answer: 7.1</h3>
=========================================================
Explanation:
The two points are (x1,y1) = (1,3) and (x2,y2) = (8,4)
Use the distance formula to get,

Alternatively, you can plot the two points A(1,3) and B(8,4) on the same xy grid. Then plot point C(8,3). Note that C has the same x coordinate as B, and the same y coordinate as A. Triangle ABC is a right triangle, where the 90 degree angle is at point C. The distance from A to B is the same as finding the length of AB, which is the hypotenuse.
This means we can apply the pythagorean theorem to find the hypotenuse AB. The distance formula is a modified version of the pythagorean theorem. Refer to the diagram below.
Answer:
b = 
Step-by-step explanation:
35b = 7
Divide both sides by 35.

Reduce the fraction
to the lowest terms by extracting and canceling out 7.

Hope it helps and have a great day! =D
~sunshine~
Answer:
51 milligrams
Step-by-step explanation:
Exponential growth or decay can be modeled by the equation ...
y = a·b^(x/c)
where 'a' is the initial value, 'b' is the "growth factor", and 'c' is the time period over which that growth factor applies. The time period units for 'c' and x need to be the same.
In this problem, we're told the initial value is a = 190 mg, and the value decays to 95 mg in 19 hours. This tells us the "growth factor" is ...
b = 95/190 = 1/2
c = 19 hours
Then, for x in hours the remaining amount can be modeled by ...
y = 190·(1/2)^(x/19)
__
After 36 hours, we have x=36, so the remaining amount is ...
y = 190·(1/2)^(36/19) ≈ 51.095 . . . . milligrams
About 51 mg will remain after 36 hours.