The conversions to standard and scientific notation will result into-
D (Jupiter) = 143000 Km
λ (Wavelength) = 4.39 x [tex]10^{-4}[/tex] meters.
We have diameter of Jupiter and radiation of a wavelength.
We have to write them in standard notation and scientific notation.
What is Scientific Notation ?Scientific notation is a way of writing very large or very small numbers in the powers of 10.
According to the question -
D = 1.43 x [tex]10^{5}[/tex] Km
In standard notation -
D = 143000 Km
and
λ = 0.000439
In scientific notation -
λ = 4.39 x [tex]10^{-4}[/tex] meters
Hence, the conversions to standard and scientific notation will result into-
D (Jupiter) = 143000 Km
λ (Wavelength) = 4.39 x [tex]10^{-4}[/tex] meters
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Suppose that a code (similar to a postal code) is of the form LDL DLD, where 'L' is an uppercase letter from A to N (i.e., 14 possible letters) and 'D' is a digit from 0 to 4. Suppose that such a code is randomly generated.
Find the probability that the code either starts with an 'A' or ends with an even digit (note that 0 is even).
Using the Fundamental Counting Theorem, there is a 0.7143 = 71.43% probability that the code either starts with an 'A' or ends with an even digit.
What is the Fundamental Counting Theorem?It is a theorem that states that if there are n things, each with [tex]n_1, n_2, \cdots, n_n[/tex] ways to be done, each thing independent of the other, the number of ways they can be done is:
[tex]N = n_1 \times n_2 \times \cdots \times n_n[/tex]
In this problem, we have that the code has:
3 letters, each with 14 possible outcomes.3 digits, each with 5 possible outcomes.Hence the number of codes is:
N = 14 x 5 x 14 x 5 x 14 x 5 = 343,000.
The number of codes starting with an A is:
Na = 5 x 14 x 5 x 14 x 5 = 24,500.
The number of codes ending with an even digit(0, 2 or 4) is:
Ne = 14 x 5 x 14 x 5 x 14 x 3 = 205,800.
The number of codes starting with an A and ending with an even digit is:
Nae = 5 x 14 x 5 x 14 x 3 = 14,700.
The number of desired outcomes is:
24500 + 205800 + 14700 = 245,000.
Hence the probability is:
245,000/343,000 = 0.7143.
0.7143 = 71.43% probability that the code either starts with an 'A' or ends with an even digit.
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When the width of the map on his phone represents an actual distance of 400 feet, the length of Peninsula Park on his phone is 1.2 inches. Joshua changes the zoom on the map so that the width of the map on his phone represents an actual distance of 300 feet instead. What is the length of Peninsula park on his phone, in inches, on the new map?
Answer:
.9 inches
Step-by-step explanation:
Set up and solve this proportion:
[tex] \frac{1.2}{400} = \frac{x}{300} [/tex]
[tex]400x = 360[/tex]
[tex]x = .9[/tex]
6. Ariana bought 3 candy bars at $2.50 each. What was the total cost of the candy bars?
Answer:
candies bought = 3
price of 1 candy = $2.50
price of 3 candies =$(3*2.50)
Step-by-step explanation:
byeeee
Evaluate. -3 2 +4.6 x(- 0.1)
Answer:-32 -0.46x is ur answer
Step-by-step explanation:
The distribution of the weights of a sample of 1,400 cargo containers is symmetric and bell-shaped. (need help asap)
A. According to the Empirical Rule, what percent of the weights will lie between X−3s and X+3s ? (Round your answer to 2 decimal places.)
B. According to the Empirical Rule, what percent of the weights will lie between X and X+ 3s (Round your answer to 2 decimal places.)
C. According to the Empirical Rule, what percent of the weights will lie below X−3s ? (Round your answer to 2 decimal places.)
C.
Using the Empirical Rule, the percentages are given as follows:
a) 99.7%.
b) 49.85%.
c) 0.15%.
What does the Empirical Rule state?It states that, for a normally distributed random variable:
Approximately 68% of the measures are within 1 standard deviation of the mean.Approximately 95% of the measures are within 2 standard deviations of the mean.Approximately 99.7% of the measures are within 3 standard deviations of the mean.In this problem, we have that:
In item a, the bounds are within 3 standard deviations of the mean, hence the percentage is of 99.7%.In item b, the bounds are within the mean and 3 standard deviations above the mean. Considering the symmetry of the normal distribution, the percentage is of 49.85%, as 99.7/2 = 49.85%.For item c, we have that 0.3% of the measures are more than 3 standard deviations of the mean. Considering the symmetry, we have that 0.3%/2 = 0.15% are below 3 standard deviations below the mean, that is, below X - 3s.More can be learned about the Empirical Rule at https://brainly.com/question/24537145
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Maria's monthly premium for her car insurance is $ 115.99 $ 115.99 , and her monthly rent is $899.59 $ 899.59 . If the premium and rent are automatically deducted from Maria's bank account every month, how much will be deducted from her account in a year? Enter your answer in the box. Enter your answer using “.” for a decimal point.
Answer: 12,186.96
Step-by-step explanation:
Please help me I’ll mark brainly
Final Correct Answer:
14n - 16g + 8
Hope this helps :)
Error:
The error was that I'm the first step where they distributed -4 to the numbers - 3n, + 4g, - 2 wrong. They multiplied with the wrong integer rules.
Real answer - how to solve:
- 4 multiply by - 3n would be + 12n (Negative times Negative equals Positive).
-4 multiply by + 4g would be - 16g (Negative times Positive equals Negative).
- 4 multiply by - 2 would be + 8 (Negative times Negative equals Positive).
So that was the error.
Step-by-step explanation:
1. Distribute.
2n - 4( - 3n + 4g - 2)
2n + 12n - 16g + 8
2. Combine Like Terms (CLT).
2n + 12n - 16g + 8
14n - 16g + 8
Find the product.
23 x 536
Show your work.
Answer: 12328 is the answer
Step-by-step explanation:
You put the 536 on top and 23 on the bottom and you multiply 3 first to get 1608 then you multiply 2 to get 10720. You add these two numbers and you get 12328 as your answer! :D
The product of 23 multiplied by 536 is 12,328.
We have,
The concept used to find the product of 23 multiplied by 536 is basic multiplication.
Start with the rightmost digit of the bottom number (536), which is 6.
Multiply 6 by the top number (23). We have 6 multiplied by 3, which equals 18.
Write down the rightmost digit of the result (8) under the line.
Carry over the remaining digit, which is 1, to the next column.
Now, multiply the carried-over digit (1) by the top number (23). We have 1 multiplied by 3, which equals 3.
Add the carried-over digit (1) to the result (3), which gives us 4.
Write down the rightmost digit of this new result (4) next to the previous digit (8), giving us 48.
Finally, multiply the leftmost digit of the bottom number (5) by the top number (23). We have 5 multiplied by 3, which equals 15.
Write down this result (15) shifted one place to the left, giving us 150.
Add the two partial products: 48 + 150 = 198.
Therefore,
The product of 23 multiplied by 536 is 198.
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Use all the non-zero digits (below), but only once each, to make any set of prime numbers:
1 2 3 4 5 6 7 8 9
What is the sum of this set of prime numbers?
Can you get a smaller sum with a different set of primes? (What is the smallest possible sum?)
Answer:
Hello,
Answer 207
Step-by-step explanation:
[5, 29, 47, 61, 83, 225]
[5, 29, 41, 67, 83, 225]
[5, 23, 47, 61, 89, 225]
[5, 23, 41, 67, 89, 225]
[2, 5, 7, 43, 61, 89, 207]
[2, 3, 5, 47, 61, 89, 207]
[2, 3, 5, 41, 67, 89, 207]
import sys
#-------------------------------------------------------
def see(txt,arr):
print (txt,"=",end =" ")
for i in range(1,10 ):
if arr[i]:
print (i,end=" ")
print ()
#-------------------------------------------------------
def libre(p):
if p==0:
return True
if p<10:
a=p
if not(used[a]):
return True
else:
a=p//10
b=p%10
if not(used[a]) and not(used[b] ):
return True
return False
#-------------------------------------------------------
def store(p):
# on ne stock pas 0
global used
#print ("in store ",p)
if p==0:
return
if p<10:
used[p]=True
else:
a=p//10
b=p%10
used[a]=True
used[b]=True
return
def isSol():
global mini,k,mini_set,all_mini_set
for i in range(1,10):
if not used[i]:
return False
s=i_1+i_2+i_3+i_4+i_5+i_6+i_7+i_8+i_9
if s <= mini[0]:
if s < mini[0]:
k=k+1
mini[0]=s
mini[1]=i_1
mini[2]=i_2
mini[3]=i_3
mini[4]=i_4
mini[5]=i_5
mini[6]=i_6
mini[7]=i_7
mini[8]=i_8
mini[9]=i_9
a_set=sorted(set([i for i in mini if i >0] ))
if (a_set not in all_mini_set):
mini_set=a_set.copy()
all_mini_set.append(a_set)
print (a_set)
#print (mini,end="")
"""
see("used ",used)
see("sav_9",sav_9)
see("sav_8",sav_8)
see("sav_7",sav_7)
see("sav_6",sav_6)
see("sav_5",sav_5)
see("sav_4",sav_4)
see("sav_3",sav_3)
see("sav_2",sav_2)
see("sav_1",sav_1)
"""
#if k>2:
# sys.exit(0)
return True
#-------------------------------------------------------
#╚ 0 : ne pas utiliser
jeu=[
[],
[0,13, 17, 19, 31, 41, 61, 71],
[0,2,23,29],
[0,3,13,23,31,37,43,53,73,83],
[0,41,43,47],
[0,5,53,59],
[0,61,67],
[0,7,17,37,47,67,71,73,79,97],
[0,83,89],
[0,19,29,59,79,89,97]
]
print ("-------------------------------------------")
for i in range(10):
print (jeu[i])
print ("-------------------------------------------")
mini=[1000]+[0 for i in range(1,10) ]
mini_set={}
all_mini_set=[]
used=[False for i in range(10 )]
sav_1=used.copy()
k=0
for i_1 in jeu[1]:
used=sav_1.copy()
if libre(i_1):
store(i_1)
sav_2=used.copy()
for i_2 in jeu[2]:
used=sav_2.copy()
if libre(i_2):
store(i_2)
sav_3=used.copy()
for i_3 in jeu[3]:
used=sav_3.copy()
if libre(i_3):
store(i_3)
sav_4=used.copy()
for i_4 in jeu[4]:
used=sav_4.copy()
if libre(i_4):
store(i_4)
sav_5=used.copy()
for i_5 in jeu[5]:
used=sav_5.copy()
if libre(i_5):
store(i_5)
sav_6=used.copy()
for i_6 in jeu[6]:
used=sav_6.copy()
if libre(i_6):
store(i_6)
sav_7=used.copy()
for i_7 in jeu[7]:
used=sav_7.copy()
if libre(i_7):
store(i_7)
sav_8=used.copy()
for i_8 in jeu[8]:
used=sav_8.copy()
if libre(i_8):
store(i_8)
sav_9=used.copy()
for i_9 in jeu[9]:
used=sav_9.copy()
if libre(i_9):
store(i_9)
isSol()
used=sav_9.copy()
What is the measure of the missing angle?
[tex]\textit{sum of all interior angles}\\\\ S=180(n - 2) ~~ \begin{cases} n=\stackrel{number~of}{sides}\\[-0.5em] \hrulefill\\ n=5 \end{cases}\implies S=180(5-2)\implies S=540 \\\\[-0.35em] ~\dotfill\\\\ 105+118+75+130+x~~ = ~~540\implies 428+x=540\implies x=112[/tex]
The scale factor for a toy animal is 1:30. The toy animal is 5 inches tall. How tall is the actual animal?
The animal is 150 inches tall .
Scale Factor = ( scale / actual )
Given : Scale Factor = ( 1 / 30 )
To find : the actual height of animal .
Let t be the actual height of animal .
Therefore Scale Factor comes out to be ( 5 / t ) .
Equating both the scale factors and hence finding the value of t ,
( 1 / 30 ) = ( 5 / t )
t = 150 inches .
Therefore , the animal is 150 inches tall .
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Triangle JKL is rotated 180° clockwise about the origin.
A four quadrant coordinate plane is
shown. Triangle J K L is graphed. Point J is
located at three comma six. Point K is
located at six comma two. Point L is
located at one comma two.
What are the coordinates of the vertices of J'K'L'?
A J'(−6, 3), K'(−2, 6), L'(−2, 1)
B J'(6, –3), K'(2, –6), L′(2, −1)
C J'(–3, –6), K'(-6, -2), L'(-1,-2) D J’(-3,6), K’(-6,2), L’(-1,2
Answer:
we conclude that if JKL is rotated 180° clockwise about the origin, what are the new coordinates of point J(-4, 6) will be: J' (4, -6)
Hence, the answer choice (B) is correct.
Step-by-step explanation:
The rule of rotating a point 180° clockwise about the origin states that if we rotate a point P(x, y) 180° clockwise about the origin, it would take a new position with the coordinates P'(-x, y).
In other words, the sign of its x and y coordinates change.
Thus, the rule is:
P(x, y) → P'(-x, -y)
Given the triangle ΔJKL with the coordinates
J(-4, 6)
K(-1, 2)
J(-4, 2)
Thus, according to the rule:
P(x, y) → P'(-x, -y)
The new position of point J (-4, 6) will be J' (4, -6)
The new position of point K (-1, 2) will be K' (1, -2)
The new position of point L (-4, 2) will be L' (4, -2)
Finally, we conclude that if JKL is rotated 180° clockwise about the origin, what are the new coordinates of point J(-4, 6) will be: J' (4, -6)
Hence, the answer choice (B) is correct.
Find the domain PLEASE HELP
The domain of this function is all the real numbers except - 7 / 3 and 23 / 3.
What is the domain of a function?
In accordance with function theory, the domain of a function is a set of x-values such that y-values exist. Herein we find that the given function is a rational function whose denominator includes an absolute value function. The numerator is a linear equation.
Therefore, the domain of the function is all real numbers except those x-values such that denominator is equal to zero. We need to solve the following expression in two cases:
|3 · x - 15| = 8
For x ≥ 5:
3 · x - 15 = 8
3 · x = 23
x = 23 / 3
For x < 5:
- 3 · x + 15 = 8
- 3 · x = - 7
x = - 7 / 3
Then, the domain of this function is all the real numbers except - 7 / 3 and 23 / 3.
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Only if you are sure, please :')
Answer:
Option D) 6.8 × 10⁻²
Answer:
D
Step-by-step explanation:
My Algebra teacher is inept, and I have no idea what I’m doing. Can someone give me brief ways of solving all this? You don’t have to solve them yourself, just let me know how I would please
Answer:
The answers to the question in reference to the graph are mentioned below.
Step-by-step explanation:
It is given that we need to find the mentioned questions alongside the graphs of the functions;
Now, let us consider the first question given herein;
Domain => (-∞, +∞)Range => (-25, ∞)x-intercepts => (-5, 5)y-intercept => (-25, 0)interval positive => (-∞, -5) U (5, ∞)interval negative => (-5, -25) U (-25, 5) interval increasing => (-25, ∞)interval deceasing => (-∞, -25)Now, let us consider the second part of the question;
Domain => (-∞, ∞)Range => (7, ∞)x-intercepts => (0, 0)y-intercept => (7, 0)interval positive => (-∞, ∞)interval negative => (0, 0)interval increasing => (-∞, ∞)interval deceasing => (none)To know more about this topic, click here:
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What is 50 divided by 100, 100 divided by 10
Answer: 50/100=0.5
100/10=10
Step-by-step explanation:
50/100=
1/2=0.5
100/10=
10^2 / 10^1 =
10^(2-1)=
10^1=10
50/100=0.5
100/10=10
please help with geometry problem
The value of the x in the given geometry figure is 108° .
When 2 lines ran into one another, then the other angles, shaped thanks to intersection are referred to as vertical angles or vertically opposite angles. A try of vertically opposite angles are invariably capable one another. Also, a angle and its adjacent angle are supplementary angles, i.e., they add up to one hundred eighty degrees.When 2 lines ran into, four angles are shaped. There are 2 pairs of distant angles. These pairs are referred to as vertical angles.Vertical angles are a try of non-adjacent angles shaped by the intersection of 2 straight lines. In straightforward words, vertical angles are set across from each other within the corners of the "X" shaped by 2 straight lines. they're conjointly referred to as vertically opposite angles as they're settled opposite to every alternative.The labelled diagram of the figure is given below.
From the figure , we can see that ∠OEA = ∠BOF as they are vertically opposite angles .
Hence ∠BOF = x
∠OFT and ∠BOF are linear pair , so on adding them , we will get sum 180°
∠OFT + ∠BOF = 180°
72° + x = 180°
x = 108°
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Answer:
x° = 22°
Step-by-step explanation:
You want the measure of the angle marked x° in the figure with two parallel lines and a "bent" transversal.
Remote interior anglesExtending the upward-sloping line in the figure as shown in the attachment results in a triangle against the top horizontal line.
The angle on the right side of that triangle corresponds to the one marked 50°, so has the same measure. It is one of two "remote interior angles" whose sum is the measure of the exterior angle marked 72°. The other "remote interior angle" making up that sum is the vertical angle to the one marked x°.
So, we have ...
x° +50° = 72°
x° = 22° . . . . . . . . subtract 50°
__
Additional comment
You can do a "sanity check" on this answer by considering some extreme cases. If the 72° angle is reduced to 50°, the top leg of the "72°" angle would be horizontal. That would effectively reduce x to 0. Similarly, if the 72° angle were made to be 180°, then the value of x would be supplementary to the 50° angle. In other words, x is the difference between the one marked 72° and 50°, or 22°.
-17 = 1/5n - 20 help pls
In linear equation, n = 15 is the value of equation .
What in mathematics is a linear equation?
A linear equation is an algebraic equation of the form y=mx+b, where m is the slope and b is the y-intercept, and only a constant and a first-order (linear) term are included. The variables in the preceding equation are y and x, and it is occasionally referred to as a "linear equation of two variables."What is the linear equation's formula?
A linear equation has the slope-intercept form y = mx + b. Variables in the equation are x and y. When x is 0, the integers m and b provide the line's slope (m) and the value of y. (b).
-17 = 1/5n - 20
- 17 + 20 = 1/5n
3 = n/5
n = 15
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Which of the values in the following data set would have a relative frequency of 30%? 10, 20, 20, 50, 30, 20, 10, 50, 60, 70
20 is the value in the given data set which have a relative frequency of 30%.
Given,
The data set as,
10, 20, 20, 50, 30, 20, 10, 50, 60, 70.
We have to find the value from the above given data set which have a relative frequency of 30%.
Relative frequency = (subgroup count / total count) × 100
Here, 20 is the most repeating value. So we can calculate with it.
There are three 20's in the set.
So, subgroup count = 3
Total count = 10
Then,
Relative frequency = (3/10) × 100 = 30
Hence, we can conclude that 20 is the value in the given data set which have a relative frequency of 30%
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I. Resuelve el siguiente sistema por el método de eliminación
(7x - 3y = 27
5x + y = 35
[tex]5x+y=35 \implies 15x+3y=105 \\ \\ \implies (15x+3y)+(7x-3y)=105+27 \\ \\ 22x=132 \\ \\ \boxed{x=6} \implies 7(6)-3y=27 \\ \\ -3y=-15 \\ \\ \boxed{y=5}[/tex]
The observation deck of the Willis Tower in Chicago is 412 meters above the ground. On a scale drawing, this distance is 82.4 centimeters. The actual height of the building itself is 442 meters.
What is the height of Willis Tower in the scale drawing?
5.4 centimeters
76.8 centimeters
88.4 centimeters
112.4 centimeters
Answer: 88.4 centimeters
Step-by-step explanation:
Let's make a proportion:
412 m - 82.4 cm
442 m - x cm
Hence,
[tex]\displaystyle\\x=\frac{442*82,4}{412} \\\\x=\frac{442*82.4}{82.4*5} \\\\x=\frac{442}{5}=\\\\x=\frac{88,4*5}{5}=\\\\x=88,4\ cm[/tex]
how would you sketch a plot of the line on y=-2x+16
Answer: Draw a straight line through (0, 16) and (1, 14)
The graph is below.
=========================================================
Explanation:
There are at least two approaches we can take
-----------------
Method 1
Plug in x = 0 to find that....
y = -2x+16
y = -2(0)+16
y = 16
The point (x,y) = (0,16) is on the line. This is the y intercept
Repeat similar steps for x = 1
y = -2x+16
y = -2(1)+16
y = 14
The point (1, 14) is also on the line
Plot the points (0, 16) and (1, 14). Then draw a straight line through them to complete the graph for y = -2x+16
You only need 2 points at minimum to draw a linear graph.
The graph is shown below. Ignore the stuff in red.
-----------------
Method 2
Compare y = -2x+16 to the form y = mx+b
m = -2 = slopeb = 16 = y interceptThe y intercept is where the graph crosses the y axis. In this case, it's at the location (0, 16)
Start at this point and move down 2 units and to the right 1 unit to arrive at (1, 14) which is another point on the line.
The stuff in red shows this motion of "down 2, right 1"
note that slope = -2 = -2/1 = rise/run
rise/run = -2/1
rise = -2 = go down 2
run = 1 = go to the right 1
-----------------
Side note: You can use a graphing tool like Desmos or GeoGebra to graph quickly. I used GeoGebra to make the diagram below. Though it's handy to have practice to do it by hand.
The height of a ball thrown in the air can be described by a parabola. After 3
seconds, the ball reaches the maximum height of 42 feet. If the ball was originally
thrown from a height of 6 feet, find an equation for the height, h(t), of the ball after t
seconds.
Answer:In his equation height is given by h(t) and t represents time. The shape of this equation is that of a downward facing parabola because the coefficient of the first term is negative. Therefore, the maximum height is found by determining the vertex of the parabola which is given by b/2a or 50/(16*2). Thus after, 1.5625 seconds the ball reaches it maximum height of 44 feet (plug 1.5625 into formula.)
Notice that the formula has a constant of 5 in it meaning that the ball was throw up at a 5 foot starting position above the ground. Thus, for the ball to hit the ground h(t) = -5. So, what is the value of t that gives that value? Here we just use the quadratic formula and find that t = 3.31 seconds. That makes sense doesn't it? 2*1.5625 would get the ball back to the starting position ( 3.125 sec) and the ball needs another .185 sec to fall the last 5 feet. What speed is that in MPH? That would be 5/.185*(3600/5280) = 18.4 MPH. That is a lot slower than a 95 MPH fast ball.
Step-by-step explanation:
True or False: If x > y, then |x| < |y|
Answer:
False
Step-by-step explanation:
This applies perfectly when x and y are negative.
What if both x and y are positive??
x=4, y=3.
4>3 which is true
but |4|<|3| = 4<3 ==> not true.
Hence, the answer is false
which model shows a sum of 0.5 and 0.32
Answer: A
Step-by-step explanation:
Rosa has 3 3/5 pounds of dough. She uses 3/4 of a pound for one large roll. How many large rolls could be made from rosa's dough
The number of large rolls that could be made from Rosa's dough is 4 numbers.
What is an equation?An equation is an expression that shows the relationship between two or more numbers and variables.
Let x represent the number of large rolls that can be made from Rosa's dough, hence:
(3/4)x = 3 3/5
(3/4)x = 18/5
x = 4.8
The number of large rolls that could be made from Rosa's dough is 4 numbers.
The inequality that shows the number of shirts that Lisa buys is given as 15x + 35 ≤ 137
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Keith has saved two thousand one hundred cents from selling lemonade. How many dollars does Keith have?
Answer:
21 dollars
Step-by-step explanation:
Cents ÷ 100 = Dollars
2100 ÷ 100 = 21
Hope this helped! (๑>◡<๑) xx
-29/36 - 3/4 equals to what?
Simplify the expression
(-3m to the 2) x (-5m to the 7)
Explain your process and justify each step by naming the appropriate property.
Answer:
15m⁹
Step-by-step explanation:
-3m² × -5m⁷ multiply bases (-3×-5=15). when multiplying bases you add exponents (2+7=9)
= 15m⁹
describe a real world situation where you can apply finding the unit rate
The unit rate problem is discussed above and the unit rate of speed according to problem is 50 kilometers per hour.
What is the unit rate method ?
The unit rate method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.
The real world situation can be as follows ;
A police officer who believes you were speeding stops you. You say that it took you exactly seven hours to travel 350 kilometers across the state. To determine if you were over speeding, the policeman must perform the necessary calculations. He requires to find out the unit rate.
Let's solve it to find out that at what unit rate of speed you were travelling.
We know that unit rate meant we need to find out the distance we have travelled in 1 hour.
So,
Unit speed = 350 / 7 km per hour
or
Unit speed = 50 kilometers per hour
Police man will check with the limit of speed and if he find that you were not over speeding , then he would allow you to go further.
Therefore , the unit rate problem is discussed above and the unit rate of speed according to problem is 50 kilometers per hour.
Learn more about unit rate here ;
https://brainly.com/question/24587372
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