Answer:
<h2>Solution</h2>
<h3>In order to find out how high the batter will be in the second pan, we must first find out the total volume of the batter that the recipe makes. We know that the recipe fills a pan that is 8.5 inch by 11 inch by 1.75 inches. We can calculate the volume of the batter multiplying the length, the width, and the height:</h3>
<h3>VV=8.5 in×11 in×1.75 in=163.625 in3</h3>
<h3>We know that the batter will have the same volume when we pour it into the new pan. When the batter is poured into the new pan, we know that the volume will be 9×9×h where h is the height of the batter in the pan. We already know that V=163.625 in3, so:</h3>
<h3>V163.625 in3163.625 in3163.625 in381 in22.02 in=l×w×h=9 in×9 in×h=81 in2×h=h≈h</h3>
<h2>Therefore, the batter will fill the second pan about 2 inches high. Since the pan is 3 inches high, there is nearly an inch between the top of the batter and the rim of the pan, so it will probably work for the banana bread (assuming that Leo is right that that an inch of space is enough).</h2>
Step-by-step explanation:
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Answer:
Step-by-step explanation:
If for a distance d1 the charges will be c1
the gradient=c1 : d 1
Answer:
Step-by-step explanation:
Area of a kite= (xy) / 2
A = 15.13 × 17 ÷ 2
A = 257.21 ÷ 2
A = 128.605 m2
So a quick explanation
The area of a kite is equal to xy/2 (the formula)
The find x and y you multiply the two totals of the diagoals (4.93+10.2)*(8.5×2)
The the answer you get divided by two ( 257.21÷2=128.605 )
HOPE IT HELPED
Let us suppose that 'm' cookies and 'n' brownies were baked.
Since, Helen baked 31 items in total.
So, m+n = 31 (Equaion 1)
So, m = 31-n
Now, since cookies are sold for 95 cents, and the brownies sold for 60 cents.
Since, 1 $ = 100 cents
So, cookies are sold for $0.95, and the brownies sold for $0.60.
Helen sold the cookies and brownies at $23.85
So, 0.95m + 0.60n = 23.85 (Equaion 2)
Substituting the value of 'm' in equation 2, we get as

29.45 - 0.95n +0.60n = 23.85
-0.35n = -5.6
So, n = 16
Since, m = 31-n
m = 31-16
m = 15
So, Helen sold 15 cookies and 16 brownies.