Let me help you!
What we have right now:
<span>*A 5.25 milliliters container.
</span>*A <span>5.29 milliliters container.
</span>*A <span>5.27 milliliters container.
</span>*A <span>5.23 milliliters container.
</span><span>*Sue's measuring cup that can measure to the nearest tenth of a milliliter.
</span>
What we need to do:
*Find out the least amount of oil after Sue used her measuring cup to measure each oil container.
Solution:
Container A: <span>5.25mL ---> 5.3mL
</span>Container B: 5.29mL ---> 5.3mL
Container C: 5.27mL ---> 5.3mL
Container D: 5.23mL ---> 5.2mL <---- This is what we are looking for!
Therefore, the correct answer and the container which has the least amount of oil is: D. <span>5.23 milliliters container.
I hope this helped you :></span>
Just borrow from the 7 and take the 1 to the 2 and that will make it as 12 so then you subtract 12 - 4 and the answer will be 1,180
Answer:
7.) 7
10.) 0
Step-by-step explanation:
When it means "evaluate the function", it's in essence asking us to see what the function spits out when we feed it a certain input. Our inputs are our x values, which spit out a y value.
Evaluating the function when x = 1:
Let's look at where the function has an x value of 1. We see it near the bottom of the table and see the y value associated with the input is 7. So when the function is fed 1 as an input, it spits out 7.
Evaluating the function when f(x) = - 2:
This one is a weird because of the new notation. Just think of it as some value of f, which we don't know (so we represent it as an x-variable) must equal -2. So let's look at our table to find out where our output is -2. We find that when f(x) = -2 the input is 0. So the input which gives -2 is 0.
Answer:
<h2>The answer is option D</h2>
Step-by-step explanation:
To find the equation of a line given the slope and a point we use the formula
<h3>
</h3>
where
m is the slope
( x1 , y1) is the point
From the question
slope = 0
The point is (- 2 , 7)
Substitute the values into the above formula and solve
That's
<h3>
</h3>
We have the final answer as
<h2>
</h2>
Hope this helps you
Answer:
No it doesnt and if you did have an outlier it would greatly affect the mean because if there was an outlier the mean would move closer to the outlier.
Step-by-step explanation:
