Samira ran around a park loop that was 1/3 mile long. She ran around the loop 9 times. Samira says she ran 9/3 miles. Her brother Amal says she ran 3 miles. Who is correct? Use words and drawings to explain how you know.
Answers
Related Questions
A pair of equations is shown below:y = 7x − 9 y = 3x − 1 Part A: In your own words, explain how you can solve the pair of equations graphically. Write the slope and y-intercept for each equation that you will plot on the graph to solve the equations. (6 points) Part B: What is the solution to the pair of equations? (4 points)
Find the absolute value. The absolute value of 5 is
At a school carnival, the diameter of the mat of a trampoline is 12 feet and the diameter of its metal frame is 14 feet. What is the length, in feet, of the metal frame that surrounds the trampoline? Use 3.14 for π and round your answer to the nearest tenth.37.7 feet 44.0 feet 75.4 feet 87.9 feet
Power of4 that range up to 1000
Answers
x = _________
Answers
so substitute the numbers inside the it gives
x = -(-10)/2*5
x = 10/10
x = 1
so line of symmetry is 1
Answers
3902/3 = x
1300\overline{6} = x
Fraction: 1300 2/3
Answer Choices:
All real numbers except 11
x > 11
All real numbers
x ≤ 11
Answers
Answer:
Option D, x ≤ 11
Step-by-step explanation:
We have to determine the domain of the function.
f(x) =
This function is defined for the positive values of ( 11 - x ) because under root of negative terms is not defined.
Therefore, domain of the given function will be ( 11 - x ) ≥ 0
x ≤ 11
Option D, x ≤ 11 is the answer.
Answers
Answer:
The first derivative of (r(t)=5*t^{-2}) with respect to t is
(r'(t) = -10*t^{-3}).
Step-by-step explanation:
Let be , which can be rewritten as
. The rule of differentiation for a potential function multiplied by a constant is:
,
Then,
(r'(t) = -10*t^{-3})
The first derivative of (r(t)=5*t^{-2}) with respect to t is
(r'(t) = -10*t^{-3}).
Answers
It is in the thousandths place
Final answer:
The point on the number line that represents 0.059 is very close to 0. Specifically, it is located a bit over halfway along the sixth segment of the section between 0 and 1, if this section is divided into 100 equal segments.
Explanation:
The point on the number line that represents 0.059 would be very close to 0. On a number line, which sequences numbers from left to right in increasing order, the number 0.059 is more than 0 but less than 1, so it appears somewhere between these two points. However, because 0.059 is substantially less than 1, its exact position would be much nearer to the 0 mark than the 1.
For example, if we consider a number line stretching from 0 to 1 and divide it into 100 equal segments, each representing 0.01, the point 0.059 would be located just a little over halfway along the sixth segment from the 0 point. This is because the decimal 0.059 rounds to 0.06, which is specifically represented by the position at the end of the sixth segment.
This process allows us to graphically represent decimals on the number line, and provides context for understanding the size and relative value of this decimal number.
Learn more about Position of Decimals on Number Line here:
#SPJ2