How many seconds in 2.6 days

Answers

Answer 1

Answer: 1 minute = 60 seconds
1 hour = 60 minutes = 3600 seconds
1 day = 24 hours = 1440 minutes = 86400 seconds
2.6 day = 2.6 * 86400 seconds = 224 640 seconds

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Barbara sells iced tea for $ 1.49 per bottleAnd water for $1.25 per bottleShe wrote an equation ahe needs to find the number of drinks she needs to sell to earn $1001.25x+1.49=100
Bob’s employer covers 23% of his family’s annual health insurance premium. The balance of the premium is deducted in equal amounts from Bob’s paycheck 26 times over the calendar year. If $185.30 is withheld from each of Bob’s paychecks, what is his family’s annual health insurance premium?
What is the solution of the equation? eliminate any extraneous solutions. (−2x + 6)15= (−8 + 10x)15?
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What is the answer to 10 - 2r for r =5

Answers

10 - 2 x 5 = 10 - 10 = 0

Factor the polynomial expression completely: 27y−12y^3

Answers

-12y³ + 27y
-3y(4y²) - 3y(-9)
-3y(4y² - 9)
-3y(4y² + 6y - 6y - 9)
-3y(2y(2y) + 2y(3) - 3(2y) - 3(3))
-3y(2y(2y + 3) - 3(2y + 3))
-3y(2y - 3)(2y + 3)

What is 14,000,000 in scientific notation?

Answers

Your final answer is 1.4 × 10 to the power of 7.

The dinosaur's ribs and arms are at the intersection of the diagonals shown in the diagram. Compute their equations!First, compute the slopes:

Slope of l:
Slope of m:

Answers

Answer:

Slope of l:

0.5

Slope of m:

✔-0.75

Step-by-step explanation:

Line l:

y - 4 = 0.5(x - 1)

Line m:

y - 5 = -0.75(x - 43)

last part is Line l:

y = 0.5x + 3.5

Line m:

y = -0.75x + 37.25

Answer:

(Did it on edge)

Step-by-step explanation:

Dexter is making a sculpture withthe dimensions shown. What is the
surface area of the sculpture? Use
3.14 for pi.

Answers

To find the surface area of the entire sculpture, you need to add up the surface area of each part of the sculpture. Overall, you see two triangles connected by two rectangles at the top, and the half of a cylinder at the bottom.

To find the area of one of the two triangles, you use the equation A = (1/2)bh, where b = the base of the triangle and h = the height. So, the area of one triangle is:

Which statement is true about a line and a point? A point and a line have length as a dimension to measure.

A point is a location and a line has many points located on it.

A line and a point cannot lie on the same plane.

A line and a point cannot be collinear.

2. Trisha drew a pair of line segments starting from a vertex.

Which of these statements best compares the pair of line segments with the vertex?

The line segments and the vertex have length as a dimension of measurement and there are three collinear points on each.

Line segments and the vertex have two endpoints each and the distance between the end points is their dimension.

Line segments have two endpoints and a vertex is a common endpoint where two line segments meet.

The line segments and the vertex have their lines extending in one direction only and the lengths of both are infinite.

Answers

1. The statement that is true about a line and a point is a point is a location and a line has many points located on it.
2. The statement that best compares the pair of line segments with the vertex is that line segments have two endpoints and a vertex is a common endpoint where two line segments meet.

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