Answer: 6 months
--------------------------------------------------------------------------------
There are 10.5 pounds of copper in a piece weighing 200 pounds.
We have,
The concept used to calculate the amount of copper in a piece weighing 200 pounds is the concept of percentage.
Now,
5.25 pounds of copper is to 100 pounds of alloy as x pounds of copper is to 200 pounds of alloy.
To determine the amount of copper in a piece weighing 200 pounds, we need to calculate 5.25% of 200 pounds.
To do this, we multiply 5.25% (or 0.0525) by 200:
0.0525 * 200 = 10.5
Therefore,
There are 10.5 pounds of copper in a piece weighing 200 pounds.
Learn more about percentages here:
#SPJ6
The 200-pound piece of alloy contains 10 and a 1/2 pounds of copper.
Answer:
Step-by-step explanation:
You could multiply -7*-5 in order to get 35 which in case you don't know when you multiply 2 negative integers together you get a positive number just like when you add 2 odd numbers together
(x2 – 3x) + (–2x2 + 5x – 3)
Answer:
Step-by-step explanation:
We have which is the same as:
The polynomial has 5 terms that we are going to analyse:
1st. term: Degree: 2 Coefficient: 1
Observation: Coefficient is the number in front of a variable. In this case the variable is x. Then the first term has coefficient 1 because .
2nd. term: Degree:1 Coefficient: (-3)
3rd. term: Degree:2 Coefficient: (-2)
4th. term: Degree:1 Coefficient: 5
5th. term: Degree:0 Coefficient: (-3)
We have to reorder the polynomial writing each term in order of degree from highest to lowest (left to right).
The terms with highest degree are the first and third. Then the second and fourth term. And the lowest degree corresponds to the fifth term.
The polynomial now is:
Now we have to sum the terms that have the same degree:
Then the result is:
The coordinates of point A' is (c, -d).
There are two ways of reflection.
Along x-axis:
(x, y) – (x, -y)
Along y-axis:
(x, y) - (-x, y)
We have,
A triangle, ΔABC, is reflected across the x-axis to have the image ΔA'B'C'.
Now,
A = (c, d)
Reflection across the x-axis.
This means,
(x, y) → (x, -y)
So,
(c, d) → (c, -d)
Thus,
(c, -d) is the coordinates of point A'.
Learn more about reflections here:
#SPJ1
Answer:
sorry fr being 7 years late, but the answer is option a!
Step-by-step explanation:
Any idea how to solve this question?