The equation of a line can be predicted easily if two points are given. Thus, the equation of the required line is .
We need to determine the equation of the line with the help of the given graph.
Now, take two points from the graph. The points are ( 1, 4 ) and ( 2, 4 ).
The if a line passed through the two points say , then the equation of the line can be formulated as:
Therefore, apply the formula and solve it further.
Thus, the equation of the line is
To know more about the equation of the line, please refer to the link:
Answer:
y = 3
Step-by-step explanation:
This is a constant function
y = 3
The solution to the equation 4h + 6 = 30 is h = 6.
We have,
To solve the equation 4h + 6 = 30, we need to isolate the variable h.
First, we can subtract 6 from both sides of the equation:
4h + 6 - 6 = 30 - 6
4h = 24
Next, we divide both sides of the equation by 4 to solve for h:
4h/4 = 24/4
h = 6
Therefore,
The solution to the equation 4h + 6 = 30 is h = 6.
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Y-intercept [ _ ]
[1/2] [-4] [-1/2] [4] [8]
?
Answer:
r3523w5r23w5
Step-by-step explanation:
a.S= 230T– 110; 1500 lbc.T= 230S– 110; 1500 lbb.S= 230T+ 110; 1720 lbd.S= 199T– 110; 1280 lba.S= 230T– 110; 1500 lbc.T= 230S– 110; 1500 lbb.S= 230T+ 110; 1720 lbd.S= 199T– 110; 1280 lba.S= 230T– 110; 1500 lbc.T= 230S– 110; 1500 lbb.S= 230T+ 110; 1720 lbd.S= 199T– 110; 1280 lba.S= 230T– 110; 1500 lbc.T= 230S– 110; 1500 lbb.S= 230T+ 110; 1720 lbd.S= 199T– 110; 1280 lba.S= 230T– 110; 1500 lbc.T= 230S– 110; 1500 lbb.S= 230T+ 110; 1720 lbd.S= 199T– 110; 1280 lb
To find the percentage of students in Mrs. Green's class having a pet, divide the number of students with pets by the total number of students and multiply by 100. Therefore, 76% of the students in Mrs. Green's class have a pet.
This question involves the concept of percentage in mathematics. To find out what percent of students in Mrs.Green's class have a pet, you can follow these steps:
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B.) 5 years
C.)7 years
D.)15 years
Answer:
D.) 15 years
Step-by-step explanation:
7.5% of 550 rabbits would be 41.25
if you are increasing till you get over 1,000
it would take 10.9 almost 11 years to get to 1,000
meaning it would be 15 years when your over 1,000 giving you 1,168.75