In 1985, Rick Hansen, the Man in Motion, wheeledaround the world in his wheelchair in
order to help people understand the importance of a
world without barriers for people with
disabilities. Starting on March 21, 1985, and
finishing on May 22, 1987, he went through
34 countries and travelled a total of 40 075 km. On
average, how many kilometres did he
travel on each day of his world tour? (Neither 1986
or 1987 was a leap year).

Answers


Related Questions

1. The price of gas has increased over time due to inflation and other factors. Assume that the equation y = 1.26(1.10) x represents the price of gas for the years after 2000.Using this equation, fill in the following T-table for the years 2000, 2002, 2004, 2006, 2008, and 2010. Use X = 0, 2, 4, 6, 8, and 10 to represent these years (the number of years after 2000). Round your answers to the nearest cent.
Points points points
Point Kis on line segment JL. Given JL = 10, KL = 4x, and JK = 2x,determine the numerical length of KL.
Moira is a teacher, and she drives to school and back every day from her home. It is 32 miles from her home to work.How far does Moira drive roundtrip in 5 work days?
1)-3a²b² *3a²b5= - 2) (-4 α²b6)³ = 3)-4m³h5.5n².m4= 4) (-3m²² h ²)4

Multiplying a trinomial by a trinomial follows the same steps as multiplying a binomial by a trinomial. Determine the degree and maximum possible number of terms for the product of these trinomials: (x2 + x + 2)(x2 – 2x + 3).HOW DO I Explain how it arrived at your answer?

Answers

The correct answer is:

The degree of the polynomial is 4 and the maximum number of terms is 9.

Explanation:

Multiplying the terms of each trinomial that have the largest degree, we are multiplying x²(x²); this gives us x⁴.  This means the degree of the trinomial, the largest degree of all terms, is 4.

Without multiplying through, we know we will multiply each term of the first trinomial by each term of the second one.  This means that, if no terms are like to combine, we could have 3(3) = 9 terms.

For this case we have the following trinomial product:
 (x ^ 2 + x + 2) (x ^ 2 - 2x + 3)
 By doing distributive property we have:
 (x ^ 4 - 2x ^ 3 + 3x ^ 2) + (x ^ 3 - 2x ^ 2 + 3x) + (2x ^ 2 - 4x + 6)
 Grouping similar terms we have:
 x ^ 4 + x ^ 3 (-2 + 1) + x ^ 2 (3-2 + 2) + x (3-4) + (6)
 Adding terms of the same exponent we have:
 x ^ 4 - x ^ 3 + 3x ^ 2 - x + 6
 Answer:
 
x ^ 4 - x ^ 3 + 3x ^ 2 - x + 6
 The degree of polynomial is equal to 4
 
The maximum number of terms is equal to 5.

Mrs.Jacobsen purchased a 5-pound package of ground beef for $12.40. She decided to use 8 ounces each day for dinner recipes. What was the cost of ground beef per meal?

Answers

First, convert the 5lb figure to ounces. There are 16oz in 1lb, so in 5lb there are 80oz (16 x 5). This means you can get 80oz for $12.40. 8oz is ten times smaller than 80z, so divide the cost by ten also. 8oz = $1.24.

Final answer:

The cost of ground beef per meal is $1.24.

Explanation:

To find the cost of ground beef per meal, we first need to convert the total weight of the package from pounds to ounces. Since there are 16 ounces in a pound, a 5-pound package of ground beef is equal to 80 ounces. Next, we divide the cost of the package ($12.40) by the total number of ounces (80) to find the cost per ounce.

This calculation gives us $0.155 per ounce. Finally, since Mrs. Jacobsen is using 8 ounces each day for dinner recipes, we multiply the cost per ounce ($0.155) by the number of ounces used per meal (8) to find the cost of ground beef per meal. The cost of ground beef per meal is $1.24.

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Kate is at a T-shirt sale where she can buy one and get a second one for 30% off. She wants to buy two T-shirts listed at $19 each. How much will she pay?

Answers

So in this problem we can state that each T-shirt costs S19 each. And if Kate buys two she gets a 30% off with the second shirt she buys. And how much will she pay?

Solution:

1.      
19 for each t-shirt

2.      
Total of $38 if not provided with 30% off

3.       19 x 0.3 = 5.7
4.       Hence 30% of $19 is $5.7
5.       Next is we deduct $5.7 which is 30% of $19.
6.      
19 – 5.7 = $13.3

7.      
Therefore we add one shirt for $19 and the second, less 30% off which now only costs for $13.3.

8.      
19 + 13.3 =  32.3

9.       Conclusively, she will pay $32.3 for the shirts.



Tell whether or not the value is a solution to the inequality

Answers

Answer:

Yes, n = -2.9 is a solution to the given inequality.

Step-by-step explanation:

To determine if n = -2.9 is a solution to the inequality 10.4 ≥ -2n + 4.6, substitute the value of n into the inequality.

10.4 ≥ -2(-2.9) + 4.6

10.4 ≥ 5.8 + 4.6

10.4 ≥ 10.4

Since the last line of the inequality states that 10.4 is greater than or equal to 10.4, which is true, this means that the original inequality holds true when n = -2.9.

So, n = -2.9 is a valid solution to the inequality 10.4 ≥ -2n + 4.6.

What number is one hundred more than 700

Answers

Answer:

The number that is one hundred more than 700 is 800.

Step-by-step explanation:

math

a parking garage charges $2 for the first hour and $1 for each additional hour. Fran has $7.50 to spend for parking. what is the greatest number of hours Fran can park?

Answers

Find the number of greatest hour did Fran used for parking in where:
=> parking charge $2 for the first hour
=> and $1 for the additional hours.
=> Fran spent $7.5 in all.
To get the answer let’s have the solution this way.
=> 7.5 dollars – 2 dollars = we need to subtract the first hour which is 2 dollars.
=> 5.5 dollars left.
=> 5.5 dollars / 1 dollar per hour
=> 5.5 hour + 1 hour
=> 6.5 hours
Thus, Fran parked for 6.5 hours and payed 7.5 dollars.







2 + H = 7.50 ( H is the # of hours after the 1st hour)

2 + H = 7.50

(-2 from both sides)

——————-

H = 5.50

5.50 plus the first hour equals 6.5 hours

He can park there for 6 and a half hours