Answer:
Refer the figure.
Step-by-step explanation:
Let x be the number of times Emma mows the lawn
and y be the number of hours Emma babysits
Emma earns $6 each time she mows the lawn and $8 per hour for babysitting i.e.
She is saving up to buy a new pair of jeans that cost $48.
i.e.
The y-intercept of the line is the point when x=0,
y-intercept is at (0,6)
The x-intercept of the line is the point when y=0,
x-intercept is at (8,0).
The shaded area is determined by putting x and y zero.
False so the region is away from origin.
The solution is the shade area above the solid line.
Refer the attached figure.
Answer:
1
Step-by-step explanation:
You have to rewrite this into slope intercept.
Find Y
Therefore, the y intercept is 1
b.625 - 25 | x - 1990 | = 550625−25∣x−1990∣=550
c.625 +25 | x - 1990 | = 550625+25∣x−1990∣=550
d.625 +25 | x + 1990 | = 550625+25∣x+1990∣=550
Answer: b) 625 - 25 |x - 1990| = 550
Step-by-step explanation:
According to the question,
The annual profit of a company was determined by subtracting from $625,000 the product of $25,000 and the number of years either before or after 1990.
That is, On x year the total profit is,
P(x) = 625,000 - 25,000 |x - 1990|
But again according to the question,
On x years the profit is $ 550,000
Thus, 625,000 - 25,000 |x - 1990| = 550,000
⇒ 625 - 25 |x - 1990| = 550 ( by dividing both sides by 1000)
Therefore, Option b) is correct.
through the points (3,-1) and (7, 3)?
Answer: y = 1x + -4
Equation of a straight line:
y = mx + b ------(i)
Step by Step Solution:
Step 1: Calculating Slope (m).
m = y2-y1 /x2-x1
m = 3--1 /7-3
m = 4/4
m = 1
Now putting value of m in equation (i)
y = 1x + b -----(ii)
Step 2: Calculating Y-intercept (b).
Lets choose the first point, (3,-1) for calculating y-intercept:
y = mx + b
-1 = 1(3) + b
-1 = 3 + b
-4 = b
b = -4
Now putting value of b in equation (ii)
y = 1x + -4
Answer:
x=2.2
Step-by-step explanation:
calc
With 4 drops of red and 5 drops of blue used for every 5 gallons of paint, this forms a 9:5 ratio.
With 45 drops, which is 5 times 9, the there would be enough color for 25 gallons of paint.
A ratio states the relative sizes of two or more values. In this case, it is said that for each 5 gallons of paint, there are 4 drops of red and 5 drops of blue, making a total of 9 drops of color for every 5 gallons of paint.
To figure out how many gallons of paint are being colored with 45 drops, you would find out how many 'sets' of 9 drops are in 45, which is 5.
So, there are enough drops to color 25 gallons of paint (5 sets times 5 gallons per set).
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