Answer:
B) {8.71}
Step-by-step explanation:
3. l.c.m=28
28×3/7=28×b-7/4
4×3=7(b-7)
12=7b-49
12+49=7b
61=7b
61/7=7b/7
8.71=b
b=8.71.
The equivalent fraction is 20/100, and the decimal is 0.20 for 20%.
The percentage is defined as a ratio expressed as a fraction of 100.
For example, If Misha obtained a score of 57% on her exam, that corresponds to 57 out of 100. It is expressed as 57/100 in fractional form and as 57:100 in ratio form.
We have to determine the equivalent fraction and decimal for 20%
According to the fundamental algebra, the required solution would be as:
20% is expressed as 20/100 in the fractional form:
⇒ (20/100)
Apply the division operation to get 0.20.
20/100 is expressed as 0.20 in decimal form:
⇒ (0.20)
Therefore, the equivalent fraction is 20/100, and the decimal is 0.20 for 20%.
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*a1=80, n=7, r= -1/2
*a1= 3, a8=384, r=2
Please help me with these problems.. :(
How long will it take for 400 deliveries?
A.
8 days
B.
10 days
C.
20 days
D.
40 days
There is one chance in 5 that the spinner will stop in a red section.
B.
It is 20 times more likely that the spinner will stop in a red section than any other section.
C.
If the spinner is spun 100 times it is certain that it will stop in the red section exactly 20 times.
D.
There is one chance in 20 that the spinner will stop in a red section.
The area of a parallelogram is 18 m².
Given that, a parallelogram has a base of 12 meters and a height of 1.5 meters.
We need to find the area of a parallelogram.
The area of a parallelogram can be calculated by multiplying its base with the altitude. The base and altitude of a parallelogram are perpendicular to each other as shown in the following figure. The formula to calculate the area of a parallelogram can thus be given as,
Area of parallelogram = b × h square units
Where b is the length of the base and h is the height or altitude.
Now, the area of a parallellogram=12×1.5
=18 m²
Therefore, the area of a parallelogram is 18 m².
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Answer:
18 meters
Step-by-step explanation:
Each plan utilizes a combination of 2 strength-training sessions and 2 aerobic exercise sessions per week.
Each plan utilizes a combination of 2 strength-training sessions and 3 aerobic exercise sessions per week.
Each plan utilizes a combination of 3 strength-training sessions and 2 aerobic exercise sessions per week.
Each plan utilizes a combination of 3 strength-training sessions and 3 aerobic exercise sessions per week.
Each plan utilizes a combination of 2 strength-training sessions and 3 aerobic exercise sessions per week.
Let y be the number of strength-training exercises per week.
Let x be the number of aerobic exercises per week.
For the beginner plan, the equation would be gotten as;
15y + 20x = 90 ------(eq 1)
The equation to represent the advanced plan would be;
20y + 30x = 130 -------(eq 2)
Multiply both sides of eq 1 by 4 to get:
60y + 80x = 360 ------(eq 3)
Multiply both sides of eq 2 by 3 to get:
60y + 90x = 390 ------(eq 4)
Subtract eq(3) from eq(4) we get:
10x = 30
Thus; x = 3
Then; 15y + 20(3) = 90
15y = 30
y = 2
Thus, the correct statement is:
"Each plan utilizes a combination of 2 strength-training sessions and 3 aerobic exercise sessions per week."
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