55n - 6n
49n
jsjkakakxncn
Answer:
$55 + $6h
Step-by-step explanation:
Six dollars per house = 6h
I hope this helps!
Find an equation of the line passing through each of the following pairs of points (−3, 1), (0, 3)
Answer:
y = 2/3x + 3
Step-by-step explanation:
Use rise over run (y2 - y1) / (x2 - x1)
Plug in the points:
(3 - 1) / (0 + 3)
= 2/3
So, the slope is 2/3
Plug this and another point into y = mx + b to find b:
y = mx + b
3 = 2/3(0) + b
3 = b
Then, plug b and the slope into y = mx + b
y = 2/3x + 3 is the equation of the line
Question 16 of 36
Solve 16x+8>12x+20
A.x>7
B.x<3
C.x<7
D.x>3
Answer:
X>3 which is B
Step-by-step explanation:
Answer:
D. x > 3
Step-by-step explanation:
We have:
16x + 8 > 12x + 20
We have to make x be alone on one side.
So first, we subtract both sides by 8:
16x > 12x + 12
Subtract 12x from both sides:
4x > 12
Divide both sides by 4:
x > 3
write equations to represent the money m that each student will raise for walking x kilometers
Equation to represent the money m that each student will raise for walking x kilometers is m = kx .
The amount of money each student raises is directly proportional to the distance they walk. In other words, if a student walks twice the distance, they will raise twice the amount of money. The proportionality constant 'k' represents the amount of money raised per kilometer walked. So if 'k' is $2 per kilometer, and a student walks 5 kilometers, they will raise $10.
In summary, we can represent the relationship between the money raised and kilometers walked using the formula m = kx, where 'm' represents the money raised by each student, 'x' represents the distance walked by each student, and 'k' represents the constant of proportionality that depends on various factors.
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together teammates Pedro and Ricky got 2688 base hits last season pedro had 282 more hits than Ricky how many hits did each player have?
pedro had base hits
Answer:P=1485 R= 1203
Step-by-step explanation:
Which of the following expressions are equivalent to a - b? A a Choose all answers that apply: B a + b b a = b None of the above + 0 look at picture giving 80 points
Answer:
None of the above
Step-by-step explanation:
The absolute value of a-b is equal to none of the above. say A was -4, and b was -1. -4 minus -1 is -3. absolute value of -3 is 3. so lets see if any problems equal 3. |a+b| = 5 (absolute value of -4+-1). a-b is -3. ((-4)-(-1))
HELP PLZ!!!!
The shopping center has a parking lot that is 210.12 feet by 155.13 feet. What is the perimeter of the parking lot? A 365.25 ft B) 730.5 ft ) 1095.75 ft) D 1461 ft
Answer:
The answer is B
Step-by-step explanation:
The shopping center has a parking lot that is 210.12 feet by 155.13 feet. The perimeter of the parking lot is 730.5 ft. P = 2(l + w); P = 2(210.12 + 155.13); P = 2(365.25); P = 730.5
Have a good day :)
Answer:
the answernis B!
Step-by-step explanation:
with similar triangles, the corresponding angles are equal. T/F
True. With similar triangles, the corresponding angles are equal. This property is one of the fundamental characteristics of similar triangles.
Similar triangles are triangles that have the same shape but possibly different sizes. They have corresponding angles that are equal, meaning that the angles in one triangle match the angles in the other triangle. This correspondence allows us to establish proportional relationships between the corresponding sides of the triangles.
The corresponding angles of similar triangles are equal because the angles are determined by the shape and orientation of the triangles, rather than their size. If two triangles have the same shape, their corresponding angles will be equal regardless of their size or position.
This property is the basis for many geometric proofs and calculations involving similar triangles. It allows us to solve problems involving proportions, ratios, and scaling.
By knowing that the corresponding angles of similar triangles are equal, we can confidently apply the principles of similarity to find missing side lengths, determine unknown angles, or establish relationships between different parts of the triangles.
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8−6÷2+3×5= 7×3−15÷5= 8+2(1+12÷2)^2=
Recall that the order of the operations PEMDAS
1. Parenthesis
2. Exponents.
3. Multiplication.
4. Division.
5. Addition.
6. Subtraction.
1. Given expression is
\(8-6\div2+3\times5\)Multiply 3 and 5, we get
\(8-6\div2+3\times5=8-6\div2+15\)Divide 6 by 2, we get
\(=8-3+15\)Subtract 3 from 8, we get
\(=5+15\)Add 5 and 15, we get
\(=20\)The answer is
\(8-6\div2+3\times5=20\)2.Given expression is
\(7\times3-15\div5\)Multiply 7 and 3, we get
\(7\times3-15\div5=21-15\div5\)Divide 15 by 5, we get
\(=21-3\)Subtract 3 from 21, we get
\(=18\)The answer is
\(7\times3-15\div5=18\)3. Given expression is
\(8+2(1+12\div2)^2\)First, we need to solve inside the parenthesis, divide 12 by 2, we get
\(8+2(1+12\div2)^2=8+2(1+6)^2\)Add 1 and 6, we get
\(=8+2(7)^2\)Solve exponent.
\(=8+2(49)\)Multiply 2 and 49, we get
\(=8+98\)Add 8 and 98, we get
\(=106\)The answer is
\(8+2(1+12\div2)^2=106\)Umi's test grades for this semester are in the list shown. The mean of her test grades is 82.4. 86,93,90,85,42,91,90
Answer:
Her average for the semester is 82.42
Step-by-step explanation:
577 is the sum of all the points in the assignments
and dividing by 7 (the number of assignments) you get 82.42 ie her semester grade.
Mean is the average value of the set given.
It is calculated as:
Mean = Sum of all the values of the set given / Number of values in the set
86, 93, 90, 85, 42, 91, 90
= 577/7
= 82.4
The mean of her grades is 82.4
What is a mean?Mean is the average value of the set given.
It is calculated as:
Mean = Sum of all the values of the set given / Number of values in the set
We have,
Set of grades.
86, 93, 90, 85, 42, 91, 90
Number of grades = 7
Total value of all the grades.
= 86 + 93 + 90 + 85 + 42 + 91 + 90
= 577
Mean of the grades.
= 659.4 / 8
= 82.4
Thus,
The mean of her grades is 82.4
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Follow what we did in Lecture 13, show Halt T
TM
={⟨M,w⟩∣M is a TM that halts on input w } is not decidable.
The Turing Machine halts and accepts if M accepts any input; otherwise, it halts and rejects.
The problem of whether a Turing machine (TM) halts on a particular input is called the halting problem. It is known that the halting problem is not solvable by any algorithmic method, meaning that the problem is undecidable. This question deals with showing that the Halt T TM ={⟨M,w⟩∣M is a TM that halts on input w } is not decidable by following what we did in Lecture 13.
In Lecture 13, we showed that the language ATM ={⟨M,w⟩∣M is a TM that accepts input w } is not decidable using a proof by contradiction. Now, we are going to use the same method to show that Halt T TM is also undecidable by reducing ATM to Halt T .
Proof by contradiction:
Suppose Halt T TM is decidable. Then there exists a TM M H that decides Halt T .To show that ATM is not decidable, we construct a TM M A as follows.
1. Input: ⟨M,w⟩ where M is a TM and w is an input.
2. Construct a new TM M' as follows:
M' = "On input x:If x ≠ w, reject.If x = w, simulate M on w. If M halts and accepts, accept. If M halts and rejects, reject."3. Return M' as input to M H .4. Output what M H outputs when given M' as input.
Now, consider the two cases for M:
1. If M accepts w, then M' accepts every input, so M' will halt on w and accept.
2. If M rejects w, then M' will reject every input, so M' will halt and reject.
3. If M does not halt on w, then M' does not halt on any input, so M' will not halt and M H will not halt either.
This is a contradiction because M H is assumed to decide Halt T .Therefore, we have shown that Halt T TM is undecidable.
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Verify the basic identity. What is the domain of validity?cot theta = cos theta csc thetasee image
Solution
Given the function below
\(cot\theta=\cos\theta csc\theta\)Where
\(csc\theta=\frac{1}{\sin\theta}\)\(\begin{gathered} cot\theta=\cos\theta csc\theta \\ cot\theta=\cos\theta\times\frac{1}{\sin} \\ cot\theta=\frac{\cos\theta}{\sin\theta} \end{gathered}\)Also recall that the contangent formula is
\(cot\theta=\frac{\cos\theta}{\sin\theta}\)Thus;
\(\begin{gathered} cot\theta=\cos\theta csc\theta \\ \frac{\cos\theta}{\sin\theta}=\frac{\cos\theta}{\sin\theta} \end{gathered}\)From the above deduction,
sinθ is the denominator,
Hence, the domain of validity is defined for the set of real numbers except for sinθ = 0
The square of a number is 12 less than 7 times the number. What is the number? –4 or –3 –4 or 3 –3 or 4 3 or 4
Answer:
Answer: D (3 or 4)
Step-by-step explanation:
Can you please help me with the algebraic question in the picture below
Please help ASAP!!
Answer:
wait I'll give the answer on the comment box.....
Answer:
x=7/2.
Step-by-step explanation:
5(2x-1)+4(x-1)/20 = 2
10x-5+4x-4/20=2
14x-9/20=2
14x-9=40
14x=49
x =49/14
x=7/2
*/ refers to this sign ______
Alejandro owns a restaurant where he sells pizza by the slice. He wonders if customers prefer their pepperoni on top of the cheese or under the cheese. Every day for a week, he prepares both types of pizza. Every time a customer orders a slice of pepperoni pizza, he flips a coin to determine whether he'll give the customer a slice with pepperoni on top or under the cheese. He then asked each customer to rate their pizza. At the end of the week, he found that customers who received pepperoni on top rated their pizza significantly better on average than customers who received pepperoni under the cheese. What conclusion can they draw from this study
Answer:
Pepperoni placement caused the difference in customer ratings
Step-by-step explanation:
Random assignment of the pepperoni placement for each customer makes this study an experiment, so we can make causal conclusions.
Noah's family also wants to blow up a total of 60
balloons for the party. Yesterday they blew up 24
balloons. Today they want to split the remaining balloons
equally between four family members.
Answer: They each will get 9 balloons
Step-by-step explanation: I got my answer by doing 60-24=36 then i divided it between each of the 4 family members with equals 9 per famil member!
A parabolic arch similar to the Hiroshima Peace Arch is 14 m high at the centre of the arch and spans a distance of 30 m. Find the height of the arch at a distance of 7. 5 m from the center
The height of the arch at a distance of 7.5 m from the center is 7m
What is parabola's equation?It's important to keep in mind that a parabola has the usual form of y = a(x - h)2 + k, where (h, k) denotes the vertex and a determines the shape and vertical orientation. x and y are (100, 0) in. You are then provided with the parabola's equation.
What height of the arch, as measured from a point on the water 40 meters from the center of the arch, would sustain a bridge over a river?
The arch is 200 meters wide at water level and 80 meters tall at its tallest point
The peak of the arch might serve as the vertex and be located at position y0 on the y-axis if we wish to plot this on a graph or represent it in an equation
The equation of the parabolic arch is
x² = - 4ay
Lets take x and y for first case as (14, 30)
⇒ 14² = - 4a(30)
⇒ a = −49/30
Now we have a so lets put the formula for another variable to find height
Here, y = 7.5
x² = - 4ay
⇒ x² - 4(-49/30)(7.5)
x = 7
Thus, The height of the arch at a distance of 7.5 m from the center is 7m.
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The perimeter of a rectangle is 42 inches. If the width of the rectangle is 6 inches, what is the length?
OA
12 inches
OB. 15 inches
OC 21 inches
OD. 40 inches
Answer:
Option B: 15 inches
Step-by-step explanation:
p=2w+2l so 12 (2*6) +2x= 42
42-12=30
30/2=15
What is the vector that results from transforming å by the transformation matrix?
5
2 -6
ă
and B=
-3
8
-1
Enter your answer by filling in the boxes.
Answer:
that's what you get on multiply ing the given matrices
Answer: ( 28, 43)
Step-by-step explanation: I took the test.
[ 2 -6 ] [ 5 ] = [ (2)(5) + (-6)(-3) ] = [ 28 ]
[ 8 -1 ] [ -3] [ (8)(5) + (-1)(-3) ] [ 43 ]
Thus the answer is (28, 43)
what is 40% of 4x-10?
At this point, let us extend what you have done in Optimize. Consider the sets of
geometric figures below then answer the questions that follow.
10
1.
2.
3.
4.
5.
1
m
Q
How many points do OO and line / have in common?
How many points do OP and line m have in common?
How many points do OQ and line n have in common?
What kind of angle is formed by the line segments from the center of the
circles and their corresponding lines?
Are the line segments from the center of the circles parallel to their respective
lines? If not, write the correct term.
Answer:
No point,One Point.Reflex Angle Formed .
2 Points
Chelsea saw an advertisement for a loan that offered 6 months, same as
cash. If she takes the loan, which of these scenarios is most likely to occur?
O
A. Chelsea won't be charged interest for the first 6 months of the
loan, but she will have to make payments for the first 6 months.
O
B. Chelsea will be charged interest for the first 6 months of the loan,
and she will also have to make payments for the first 6 months.
O
C. Chelsea will be charged interest for the first 6 months of the loan,
but she won't have to make payments for the first 6 months.
D. Chelsea won't be charged interest for the first 6 months of the
loan, nor will she have to make payments for the first 6 months.
Based on the information provided regarding same as cash loans, Chelsea won't be charged interest for the first 6 months of the loan, nor will she have to make payments for the first 6 months. (Option D)
A Same-As-Cash Loan refers to a short-term lending solution in which no interest or monthly payment are required to be paid during a set “Same-As-Cash” period. At the end of a predetermined period, the loan is paid off. Hence, the customer owes no interest or monthly payments during a set promotional period and pays the same amount on the loan as they would have paid up front with cash. These are interest deferred loans in which the loans interest still accrues during that promotional period, however if the customer pays off the entire principal balance before the period ends, they are not required to pay that interest. The advantage of these loans is that customers may spend the same amount they would have if they had paid with cash up front. Hence, if Chelsea opts for loan that offered 6 months, same as cash, there would be no requirement of payment or interest charged for the 6 months.
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please answerrrrrrrrrrr
Answer:
I think it's 25 meters.
Hope that helps. x
Answer:
I think it will be 25 meters
Let fN(t) : t 0g be a counting process and define two new stochastic processes
fN1(t) : t 0g and fN2(t) : t 0g as follows. Each renewal point in the original process
is designated as either a renewal point of process N1(t) with probability p or of process N2(t)
with probability 1 ???? p where 0 < p < 1. Both of the resultant processes can be shown to be
renewal processes. By considering the distribution Fn(t) to the nth event in the process N(t),
show that
(a) The inter-event-time distribution for the processes N1(t) and N2(t) are given by
X1
n=1
(1 ???? p)n????1pFn(t) and
X1
n=1
pn????1(1 ???? p)Fn(t)
respectively.
(b) Show that the Laplace-Stieltjes transforms of the inter-event-time distributions for
processes N1(t) and N2(t) are given by
b F(s)1 =
p b F(s)
1 ???? (1 ???? p) b F(s)
and b F(s)2 =
(1 ???? p) b F(s)
1 ???? p b F(s)
respectively, where b F(s) is the Laplace-Stieltjes transform of the distribution of the
original process.
(c) Show that
M1(t) = pM(t) and M1(t) =
p
1 ???? p
M2(t) ;
where M(t) is the renewal function of the original process, M1(t) is the renewal function
of process N1(t) and M2(t) is the renewal function of process N2(t).
(d) If N(t) is a Poisson process, show that N1(t) and N2(t) are also Poisson processes.
(a) The inter-event-time distribution for the processes \(N_1(t)\) and \(N_2(t)\) are \(X1_n=1 (1-p)^{(n-1)} p F(t)\) and \(X1_n\)= \(1 p^{(n-1)} (1-p) F(t)\)
(b) The Laplace-Stieltjes transforms of the inter-event-time distributions for processes \(N_1(t)\) and \(N_2(t)\) are given by
\(b F_1(s)\) = \(X_n p (1-p)^{(n-1)} bF(s)^n\) and \(bF_2(s)\) = \(X_n (1-p) p^{(n-1)} bF(s)^n\)
(c) \(M_1(t)\) = pM(t) / (1 - (1-p)M(t))
\(M_2(t)\) = (1-p)M(t) / (1 - pM(t))
(d) As \(N_1(t)\) and \(N_2(t)\) has an exponential distribution with parameter (1-p) hence it is Poisson process.
(a) In the process \(N_1\)(t),
let \(F_1\) n(t) be the distribution function of the nth inter-event time, and
let \(F_2\) n(t) be the distribution function of the nth inter-event time (t).
Next, we have
\(F_1\)n(t) = P("the nth event is a renewal point of \(N_1\)(t)") P("the (n-1)th event is not a renewal point of \(N_1\)(t)") F(t)
= \(p (1-p)x^{(n-1)} F(t)\)
\(F_2\) n(t) = P("the nth event is a renewal point of \(N_2(t)\)") P("the (n-1)th event is not a renewal point of \(N_2(t)\)") F(t)
= \((1-p) p^{(n-1)} F(t)\)
The processes \(N_1(t)\) and \(N_2\) (inter-event-time )'s distribution is therefore provided by:
\(X1_n=1 (1-p)^{(n-1)} p F(t)\) and \(X1_n\)= \(1 p^{(n-1)} (1-p) F(t)\)
respectively.
(b) The Laplace-Stieltjes transform of \(F_1(t)\) is given by:
\(bF_1(s)\) = E[\(e^{(-sT1)}\)]
= \(X_n\) P("the nth event is a renewal point of \(N_1(t)\)") \(e^{(-sT1_n)}\)
= \(X_n p (1-p)^{(n-1)} e^{(-sX_n)}\)
where
\(T1_n\) is the nth inter-event time in \(N_1(t)\),
\(X_n\) is the time of the nth event in N(t).
By using the fact that \(X_n = T1_1 + T1_2 + ... + T1_n,\) we have:
b\(F_1(s)\) = \(X_n p (1-p)^{(n-1)} e^{(-s(T1_1+T1_2+...+T1_n)} )\)
= \(X_n p (1-p)^{(n-1)} e^{(-sT1_1) } e^{(-sT1_2)} ... e^{(-sT1_n)}\)
= \(X_n p (1-p)^{(n-1)} bF(s)^n\)
where
bF(s) is the Laplace-Stieltjes transform of the distribution of the original process.
Similarly, the Laplace-Stieltjes transform of \(F_2(t)\) is given by:
\(bF_2(s)\) = \(E[e^{(-sT2)} ]\)
= \(X_n (1-p) p^{(n-1)} ex^{(-sX_n)}\)
\(bF_2(s)\) = \(X_n (1-p) p^{(n-1)} bF(s)^n\)
(c) We observe that the inter-arrival durations of \(N_1(t)\) are exponentially distributed with parameter p, where is the rate of the original process, in order to determine the renewal function of \(N_1(t)\) . Well, here we are:
\(M_1(t) = E[N_1(t)]\)
= ∑n=\(0^{\infty }\)\(P[N_1(t) = n]\)
= ∑n
=\(0^{\infty }\)\((1-p)^n p^n M(np)\)
where
M(t) is the renewal function of the original process.
By using the geometric series formula,
by simplifying this expression to:
M1(t) = p∑n=\(0^{\infty }\)\([(1-p)M(t)]^n\) = \(p[1 - (1-p)M(t)]^{-1}\)
The inter-arrival times of \(N_2(t)\) are exponentially distributed with parameter (1-p)λ, and we have:
\(M_2(t)\) = \(E[N_2(t)]\)
= ∑n
=\(0^{\infty }\)P[N2(t) = n]
= ∑n
=\(0^{\infty }\)\(p(1-p)^n M(np)\)
By using the geometric series formula,
We can simplify this expression to:
\(M_2(t)\) = (1-p)∑n
= \(0^{\infty }\)\([pM(t)]^n\)
= (1-p)\([1 - pM(t)]^{-1}\)
Therefore, we have:
\(M_1(t)\) = pM(t) / (1 - (1-p)M(t))
\(M_2(t)\) = (1-p)M(t) / (1 - pM(t))
(d) The inter-arrival times have an exponential distribution with parameter if N(t) is a Poisson process with rate. The inter-arrival times for \(N_1(t)\) are exponentially distributed with the constant-rate parameter p. \(N_1(t)\) is a Poisson process with rate p, therefore it is also.
The inter-arrival durations for \(N_2(t)\)similarly follow a similar exponential distribution with parameter (1-p), which is also a constant rate. With rate (1-p), \(N_2(t)\) is likewise a Poisson process.
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if the probability of a super event increases, does the unique event risk increase or decrease in importance. why
The relative importance of unique events may decrease as the probability of a super event increases, it is important to consider all potential risks and their unique characteristics in a comprehensive approach to risk management.
The relationship between the probability of a super event and the importance of a unique event is complex and depends on several factors. Generally speaking, as the probability of a super event increases, the importance of a unique event may decrease in relative importance.
This is because the focus shifts from rare events to more probable ones. As the probability of a super event increases, there may be a greater need to allocate resources toward preventing or mitigating the effects of such events. This can mean that resources that were previously allocated to mitigating the risks of unique events may be redirected towards addressing the more significant risk posed by the super event.
However, it is important to note that the importance of unique events should not be overlooked or underestimated. These events may still pose significant risks and may require specific measures to prevent or mitigate their effects. Additionally, unique events may have consequences that cannot be addressed by measures intended to address super events.
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Use the initial term and the recursive formula to find an explicit formula for the sequence a, Write your answer in simplest form. a_(1)=-29 a_(n)=a_(n-1)-5 a_(n)
To find an explicit formula for a given sequence, use the formula for the nth term of a recursive sequence: an = a1 + (n-1)d, where d is the common difference. Substitute the given formula into the recursive formula, simplifying, and simplifying, resulting in an = -29. The explicit formula for the sequence is an = -29.
To find an explicit formula for the given sequence, we can use the formula for the nth term of a recursive sequence:
an = a1 + (n-1)d, where d is the common difference.
To apply this formula, we first need to find the common difference. The given recursive formula is: an = a_{n-1} - 5We can write this in terms of an and a{n-1}:a_{n-1} = an + 5
Now, we can substitute this into the recursive formula to get:
an = (an + 5) - 5
Simplifying this, we get:an = an
Therefore, the common difference is d = 0.Now,
we can use the formula for the nth term of a sequence:
an = a1 + (n-1)d
We know that a_1 = -29 and d = 0, so we have: an = -29Simplifying this, we get the explicit formula for the sequence:an = -29
Therefore, the explicit formula for the sequence a is an = -29.
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Pls help I’m really struggling and I have a really strict teacher so help
Answer:
try chat gpt, God bless, Jesus loves you!
Step-by-step explanation:
edit: why did my comment disapeer? I highly recommend to type your question in there, just trust me on this and make sure to ask if to double check it's answer just to be safe.
The jazz band is selling water bottles and license plate holders to pay for a
trip. The band earns a profit of $2.00 for each water bottle sold and $1.50 for
each license plate holder sold. Each band member must earn $150. If Maria
sells 50 license plate holders, and the remainder of the money comes from
selling water bottles, how many water bottles does she need to sell?
Answer:
37.5 or about 38 water bottles
Step-by-step explanation:
$1.50 x 50 (license plate holders sold times price per)
$75
$150 - $75 (Total price minus amount from license plate holders)
$75
$75 / $2.00 (Remainder divided by the amount of each water bottle)
gets you 37.5 or about 38 water bottles to sell
Let me know if this helps/is correct :)
Which of the following sets of numbers could represent the three sides of a triangle? {6,8,14} {13,20,34} {11,14,22} {13,20,35}
The set of numbers {6, 8, 14} and the set {11, 14, 22} could represent the three sides of a triangle.
To determine whether a set of numbers could represent the sides of a triangle, we need to check if it satisfies the triangle inequality theorem. According to the theorem, the sum of any two sides of a triangle must be greater than the length of the third side.
Let's evaluate each set of numbers:
1. {6, 8, 14}
The sum of the two smaller sides is 6 + 8 = 14, which is greater than the third side 14. Therefore, this set could represent the sides of a triangle.
2. {13, 20, 34}
The sum of the two smaller sides is 13 + 20 = 33, which is less than the third side 34. Hence, this set cannot represent the sides of a triangle.
3. {11, 14, 22}
The sum of the two smaller sides is 11 + 14 = 25, which is greater than the third side 22. Therefore, this set could represent the sides of a triangle.
4. {13, 20, 35}
The sum of the two smaller sides is 13 + 20 = 33, which is less than the third side 35. Hence, this set cannot represent the sides of a triangle.
In summary, the sets {6, 8, 14} and {11, 14, 22} could represent the three sides of a triangle.
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hi. whats the answer for 1+1 sksksk
Answer:
1 + 1 = 11 or 2 im still not sure
Step-by-step explanation:
good one bro sksksk
1 + 1 = ?
ok lets think 1 and 1 is 11 what that's not it oh oh oh i got it 1 and 1 is 2
Answer: 2. hope this helped
heheheheh jk lol
Step-by-step explanation:
helpp!! i need help in number 7, 8, and 9 PLEASE i will give brainlest and alot of points!!!!
Answer:
7/8 * 3/9 = 7/24 ≅ 0.2916667
Step-by-step explanation:
7/8 * 3/9 = 7 · 3/8 · 9 = 21/72 = 7 · 3/24 · 3 = 7
have a nice Day and you are welcome