Answer:
Days can Stefan feed
Coco with the oats he has left is 5 days
Step-by-step explanation:
Total Oats = 4 1/2 cups
He uses 3 1/4 cups to make granola bars for
a camping trip
Remaining oats after making granola bars = Total oats - oats used for granola bars
= 4 1/2 - 3 1/4
.= 9/2 - 13/4
= 18-13/4
= 5/4 cups
Remaining oats after making granola bars is 5/4 cups
Coco needs 1/4 of a cup of oats each day, how many days can Stefan feed
Coco with the oats he has left?
Days can Stefan feed
Coco with the oats he has left = Remaining oats / 1/4 cups
= 5/4 cups ÷ 1/4 cups
= 5/4 × 4/1
= 20/4
= 5 days
Days can Stefan feed
Coco with the oats he has left is 5 days
Answer: 7
Step-by-step explanation:
32 divided by 16 equals 2
14 divided by 7 equals 2
Well, the equation in Slope intercept form is: Y = mx + b
First off, let’s calculate our slope/rate of change/ rise over run.
On the graph, to calculate the slope, we would just take two different points and see how much we go up and across by.
For example, let’s take the point (2,-3) and (4,-1)
Now, if we want to get from our first point to our second, we would be going up 2 units and across 2 units so, our slope would be 2/2 which is the same thing as 1 so, our slope is simply just 1.
Next, we need to calculate our y-intercept. To find out your y-intercept on the graph, we would simply just look at where and at what point and coordinate the line crosses the y-axis.
So, if we look at our graph, then we can see that at exactly -5, our line crosses past the y-axis, so, our y-intercept or our ‘b’ in the equation is -5.
So now, we have both our slope and our y-intercept so, we can put our equation together.
Y = mx + b
Y = 1x + -5
Y = X - 5
Glad I could help!
Y=kx
insert the point, x=4, y=-80 and solve for k
-80=4*k
-20=k
<span>AAS Postulate (Angle-Angle-Side) If two angles and a non-included side of one triangle are congruent to the corresponding parts of another triangle, then thetriangles are congruent. In order to use this postulate, it is essential that the congruent sides not be included between the two pairs of congruent angles.</span>