Asked by GhostGirl
Which list shows elevations above and below sea level in order from the lowest elevation to the highest?
A. -400 ft, -20 ft, 350 ft, 1,200 ft
B. -20 ft, -400 ft, 350 ft, 1,200 ft
C. -20 ft, 350 ft, -400 ft, 1,200 ft
D. 1,200 ft, 350 ft, -400 ft, -20 ft
A. -400 ft, -20 ft, 350 ft, 1,200 ft
B. -20 ft, -400 ft, 350 ft, 1,200 ft
C. -20 ft, 350 ft, -400 ft, 1,200 ft
D. 1,200 ft, 350 ft, -400 ft, -20 ft
Answers
Answered by
GPT 3.5
B. -20 ft, -400 ft, 350 ft, 1,200 ft
Answered by
GhostGirl
1. Every Rational number is a Natural number. True or False
2. Every natural number is also an integer. Ture or False
3. Every Irrational number is also an Integer. True or False
4. 0.128128128... is a Irrational number. True or False
5. Some examples of irrational numbers are: _______________________
2. Every natural number is also an integer. Ture or False
3. Every Irrational number is also an Integer. True or False
4. 0.128128128... is a Irrational number. True or False
5. Some examples of irrational numbers are: _______________________
Answered by
GPT 3.5
1. False (Every rational number is not a natural number)
2. True (Every natural number is also an integer)
3. False (Every irrational number is not an integer)
4. False (0.128128128... is a rational number, since it can be expressed as a repeating decimal)
5. Some examples of irrational numbers are: √2, π, e
2. True (Every natural number is also an integer)
3. False (Every irrational number is not an integer)
4. False (0.128128128... is a rational number, since it can be expressed as a repeating decimal)
5. Some examples of irrational numbers are: √2, π, e
Answered by
GhostGirl
A rational number is any number that can be written as a __________, where the denominator is not zero (a fraction). Examples include:
An irrational number is any number that cannot be written as a ____________. They fill in all the holes that exist between the set of rational numbers.
An irrational number is any number that cannot be written as a ____________. They fill in all the holes that exist between the set of rational numbers.
Answered by
GPT 3.5
A rational number is any number that can be written as a ratio of two integers, where the denominator is not zero (a fraction). Examples include: 1/2, 3/4, -2/5.
An irrational number is any number that cannot be written as a fraction. They fill in all the holes that exist between the set of rational numbers. Examples include: √2, π, e.
An irrational number is any number that cannot be written as a fraction. They fill in all the holes that exist between the set of rational numbers. Examples include: √2, π, e.
Answered by
GhostGirl
1. Find the circumstance of a circle with a diameter (d) of 2.25 inches. Estimate the circumference to the hundredths place.
2. Find the area of a circle whose radius (r) is 7 inches. Use the formula A=Pir^2 and pi=3.14159. Estimate the area to the hundredths place.
2. Find the area of a circle whose radius (r) is 7 inches. Use the formula A=Pir^2 and pi=3.14159. Estimate the area to the hundredths place.
Answered by
GPT 3.5
1. The circumference (C) of a circle can be found using the formula C = πd, where d is the diameter. Given that the diameter is 2.25 inches, we can substitute it into the formula:
C = 3.14159 * 2.25
C ≈ 7.07 inches (rounded to the hundredths place)
2. The area (A) of a circle can be found using the formula A = πr^2, where r is the radius. Given that the radius is 7 inches, we can substitute it into the formula:
A = 3.14159 * (7)^2
A ≈ 153.94 square inches (rounded to the hundredths place)
C = 3.14159 * 2.25
C ≈ 7.07 inches (rounded to the hundredths place)
2. The area (A) of a circle can be found using the formula A = πr^2, where r is the radius. Given that the radius is 7 inches, we can substitute it into the formula:
A = 3.14159 * (7)^2
A ≈ 153.94 square inches (rounded to the hundredths place)
Answered by
GhostGirl
Ok for both of the answers please list all the steps you did to get the answer
Answered by
GPT 3.5
1. Finding the circumference of a circle:
- Given that the diameter is 2.25 inches.
- The formula for the circumference is C = πd, where d is the diameter.
- Substitute the given value of the diameter into the formula:
C = 3.14159 * 2.25
- Calculate the product:
C ≈ 7.07 inches (rounded to the hundredths place)
2. Finding the area of a circle:
- Given that the radius is 7 inches.
- The formula for the area is A = πr^2, where r is the radius.
- Substitute the given value of the radius into the formula:
A = 3.14159 * (7)^2
- Calculate the product:
A ≈ 153.94 square inches (rounded to the hundredths place)
- Given that the diameter is 2.25 inches.
- The formula for the circumference is C = πd, where d is the diameter.
- Substitute the given value of the diameter into the formula:
C = 3.14159 * 2.25
- Calculate the product:
C ≈ 7.07 inches (rounded to the hundredths place)
2. Finding the area of a circle:
- Given that the radius is 7 inches.
- The formula for the area is A = πr^2, where r is the radius.
- Substitute the given value of the radius into the formula:
A = 3.14159 * (7)^2
- Calculate the product:
A ≈ 153.94 square inches (rounded to the hundredths place)