Point-slope form of y=15x+325

Answers

Answer 1

Answer:

Answer:

y−325=15⋅(x+0)

Step-by-step explanation:

Related Questions

What the answer I don’t know it
Next term in sequence 61, 122, 244, 488
What is 5 7/10 times -5/9
At a back to school sale, backpacks are marked down 15%. If the original price was $34, what is the sale price?
X+7>(-2) set to zero

A truck rental company rents a moving truck for one day by charging $29 plus 0.07 per mile.(a) Write a linear model that represents the cost based on the numbers of miles driven in a day.

(b) What is the cost of renting the truck has driven 230 miles?

Answers

y = .7x + 29

x = miles driven and, y = total cost of renting the truck

((46-(4-2)×5))÷2-4=
I need to show my work. The answer has to be 22

Answers

$((46-(4-2)* 5))÷2-4\n (46-(2)* 5)/ 2-4\n (46-10)/ 2-4\n 36/ 2-4\n 18-4\n =14$

$((46-(4-2)\cdot5))/2-4=\n(46-2\cdot5)/2-4=\n(46-10)/2-4=\n 36/2-4=\n 18-4=\n 14$

Alison buys 2 boxes of strawberries, box A and box B. Box A contains 15 strawberries. The strawberries in box A have a mean weight of 24 grams. Box B contains 25 strawberries. The strawberries in box B have a mean weight of 18 grams. Alison puts all 40 strawberries into a bowl. Work out the mean weight of the 40 strawberries

Answers

Step-by-step explanation:

Yo no se hablar english ............................

At 10 A.M. a plane leaves Boston, Massachusetts, for Seattle, Washington, a distance of 3000 mi. One hour later a plane leaves Seattle for Boston. Both planes are traveling at a speed of 300 mph. How many hours after the plane leaves Seattle will the planes pass each other?

Answers

Answer:

The plane from Seattle will pass the plane from Boston after 4.5 hours of its departure from the Seattle.

Step-by-step explanation:

Plane-1 = Boston, Massachusetts - Seattle, Washington at 10:00 AM

Plane-2= Seattle, Washington - Boston, Massachusetts at 11:00 AM

Speed of plane-1 = 300 mile/hour

Distance covered by plane-1 in 1 hour = 300 mile/h × 1 h = 300 mile

Distance between plane-1 and plane 2 after 1 hour :

= 3000 mile - 300 mile = 2700 mile

Let the distance covered by plane-1 after 1 hour be x in t time where it will pass plane-2.

Let the distance covered by plane-2 be y in t time where it will pass plane-1.

x + y = 2700 ...[1]

Speed of plane-1 = 300 mile/hour

$300 mile/h=(x)/(t)$ ..[2]

Speed of plane-2 = 300 mile/hour

$300 mile/h=(y)/(t)$ ..[3]

Putting value of t from [2] in [3];

$t=(x)/(300 mile/h)$

$300 mile/h=(y)/((x)/(300 mile/h))$

$(x)/(300 mile/h)=(y)/(300 mile/h)$

x = y

In [1] put x = y

y + y = 2700 miles

2y = 2700 miles

y = 1,350 mile

For the value of t, put the value of y in [3]:

$t=(1,350 mile)/(300 mile/h)=4.5 hour$

The plane from Seattle will pass the plane from Boston after 4.5 hours of its departure from the Seattle.

Final answer:

The Boston plane travels for 1 hour before the Seattle plane sets off, covering 300 miles. The remaining distance between them is then 2700 miles. Both planes flying towards each other at a combined speed of 600 mph cover this distance in 4.5 hours.

Explanation:

The subject of this question is a relative speed math problem. The Boston plane travels for an hour before the Seattle plane leaves. So, the Boston plane covers a distance of 300 miles (1 hour * 300 mph). This means that at the time the Seattle plane leaves, the total remaining distance between them is 2700 miles (3000 miles - 300 miles).

Now we consider both planes flying towards each other. In this case, the relative speed is the sum of their speeds, thus 600 mph (300 mph + 300 mph). So, to cover the remaining 2700 miles, it will take 4.5 hours (2700 miles ÷ 600 mph).

Therefore, the airplanes will meet each other 4.5 hours after the Seattle plane leaves.

Learn more about Relative Speed here:

brainly.com/question/32038972

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If 2x/5y=6,what is the value of y, in terms of x ? 2. 11/4-a=3 , What is the value of a in the equation ?

Answers

$(2x)/(5y) = 6$

$2x = 6 * 5y$

$2x = 30y$

$(2x)/(30) = y$

$y = (x)/(15)$

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

$(11)/(4) - a = 3$

$-a = 3 - (11)/(4)$

$a = (11)/(4) - 3$

$a = (11)/(4) - (12)/(4)$

$a = - (1)/(4)$

What is the slope of a line that passes through (–4,–13) and (19,11)?a. 23/24
b. 24/23
c. -23/24
d. - 24/23

Answers

for points (x1,y1) and (x2,y2)
slope=(y1-y2)/(x1-x2)

(-4,-13)
(19,11)
x1=-4
y1=-13
x2=19
y2=11

slope=(-13-11)/(-4-19)=-24/-23=24/23
B is answer

B. $(11-(-13))/(19-(-4)) = (24)/(23)$

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X=y=x+y=