An aerogel meringue weighs 1.17 grams. It is 96% air and 1.3 egg whites. The rest is sugar. How much sugar is in the meringue, r
1 answer:
Answer:
0.03 grams
Step-by-step explanation:
Given:
An aerogel meringue weighs 1.17 grams
It is 96% air and 1.3 egg whites.
The rest is sugar.
To find:
How much sugar is in the meringue, rounded to the nearest hundredth?
Solution:
An aerogel meringue weighs = 1.17 grams
Percentage of air = 96%
Percentage of egg whites = 1.3%
Now, to find first of all to find the percentage of sugar, we will add the percentage of air with the percentage of egg whites,
96% + 1.3% = 97.3%
As here given that the remaining percentage is sugar therefore,
100% - 97.3% = 2.7%
Now, to find the quantity of sugar in meringue,
Therefore, sugar is 0.03 grams in the meringue.
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Answer:
If length of the field is 30 ft, then width is 120 ft.
If the length of the field is 60 ft, then width is 60 ft.
Step-by-step explanation:
Let us assume the length of the rectangular park = L ft
Let us assume the breadth of the rectangular park = B ft
Now, AREA of the given park = L x B
⇒ L x B = 3,600 sq ft ... (1)
Also, the perimeter of three sides = 180 ft
⇒ 2 L + B = 180 ..... (2)
Now, from (1) and (2), we get:
L x B = 3,600
2 L + B = 180 ⇒ B = 180 - 2 L
Substitute this in(1) , we get:
L x B = 3,600 ⇒ L x (180 - 2 L) = 3600
⇒ L = 30 or L = 60
So, if L = 30 ft , then B = 180 - 2L = 180 - 60 = 120 ft
So, if L = 60 ft , then B = 180 - 2L = 180 - 120 = 60 ft
So, if length of the field is 30 ft, then width is 120 ft.
And if the length of the field is 60 ft, then width is 60 ft.
Option d: reflect across the y-axis, stretch the graph vertically by a factor of 3, shift 2 units up.
Step-by-step explanation:
The parent function is
The transformation function is
In the transformed function, the function is added +2, which shifts the graph by 2 units up.
Also, the function is multiplied by 3, which stretches the function vertically by a factor of 3 units.
The variable x is multiplied by -1, such that the function reflects across y-axis.
Thus, the correct answer is option d.
The graph is attached below which shows the parent function and the transformed function.
The transformation function is reflect across the y-axis, stretch the graph vertically by a factor of 3, shift 2 units up.
