Give an example of a matrix A such that (1) Ax=b has a solution for infinitely many bâR3, but (2) Ax=bdoes not have a solution for all bâR3

Answer:

pandn

Step-by-step explanation:

jsubeuodoqok1kwnebhxhhw

emdndiiwjwkd

d

ddnjd

Step-by-step explanation:

in a triangle, if the hipotenus is 17, the other edges' lenghts are multiples of 8 and 15.

so the Man walked 23km.

subtract 7km

16km left

so he goes 8km north and 15km east

Answer:

Step-by-step explanation:

Let's solve the equation:

3m² + 22m + 7 = 0

Discriminant:

D = b² - 4·a·c = 22² - 4·3·7 = 400

√ D = √ 400 = 20

m₁,₂ = ( - b ± √ D) / (2·a)

m₁ = ( - 22 + 20) / (2·3) = - 2/6 = - 1 / 3

m₂ = ( - 22 - 20) / (2·3) = - 42/6 = - 7

3m² + 22m + 7 = 3·(m - (-1/3))·((m - (-7)) =

= (3m + 1)·(m + 7)

3m² + 22m + 7 = (3m + 1)·(m + 7)

The volume of inhaled air at a maximum at t = 2, 4, 6, ...

The volume of inhaled air is at a maximum when the function V(t) is at a maximum. This occurs when the derivative of V(t) is equal to zero.

The derivative of V(t) is:

V'(t) = (3/5) pi * (pi/2) * sin(pi t/2)

Setting this equal to zero gives:

(pi/2) * sin(pi t/2) = 0

This occurs when pi t/2 is equal to a multiple of pi. This means that t/2 is equal to a multiple of 1, or t is equal to a multiple of 2. Therefore, the volume of inhaled air is at a maximum when t = 2, 4, 6, ...

The correct answer is: t = 2, 4, 6, ...

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The graph of the inequality y ≥ (1/2)x - 1 and x - y > 1 is attached. Shannon's graph is correct.

An equation is an expression that shows the relationship between two or more numbers and variables. Equations can either be linear, quadratic, cubic and so on depending on the degree.

Inequalities are used for the non equal comparison of numbers and variables.

Given the inequalities:

y ≥ (1/2)x - 1     (1)

and

x - y > 1     (2)

The graph of the inequality is attached. Shannon's graph is correct.

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Answer:

  9/4

Step-by-step explanation:

You want to know the value required to complete the square in the equation 1 = x² -3x.

Your picture shows the required value: (-3/2)² = 9/4.

<95141404393>

(a) Total number of trips = 270

(b) There are 33 different visits that could make.

We have the information:

There are 18 major sea islands in the queen Elizabeth islands of Canada. There are 15 major lakes in Saskatchewan, Canada.

Let us say that A indicates the major sea Islands and B indicates the major lakes.

Taking both the cases as events, we will use multiplication principle.

Based on the information, the event A occurs in m ways and the event B will occur in n ways. So, the two events will occur in m×n ways.

(a) A × B = 18 × 15

Total number of trips = 270

(b) |A| = 18

|B| = 15

A ∩B = θ         (as we cannot visit both an island and lake)

Addition Principle: There are |A| + |B| ways to choose an element form

A ∪ B , when A and B are the finite sets with A ∩B = θ

|A ∪ B| = |A| + |B| = 18 + 15 = 33

Thus, There are 33 different visits that could make.

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Therefore:

To find the slant asymptote of the function y = x^2 + 4x + 4, we need to perform polynomial long division. In this case, we will divide the function by y = x.


1. Divide the function y = x^2 + 4x + 4 by y = x using polynomial long division.
2. x goes into x^2 x times. Write x on top.
3. Multiply x by x, which is x^2. Write x^2 under x^2 in the dividend and subtract it.
4. Bring down 4x from the dividend.
5. x goes into 4x, 4 times. Write 4 next to x on top.
6. Multiply 4 by x, which is 4x. Write 4x under 4x in the dividend and subtract it.
7. Bring down the constant term 4 from the dividend.
8. Since the degree of the remaining dividend (constant term) is lower than the divisor's degree (x), we stop dividing.


After performing polynomial long division, we get the quotient y = x + 4, which is the equation of the slant asymptote for the given function.

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At the 0.05 significance level,

the lower limit of confidence interval is approx. 0.018 and upper limit of confidence interval is approx.0.182...

A relief fund is set up to collect donations.

first Sample size, n₁ = 200

Second sample, n₂ = 200

28% of those 200 people's who contacted by telephone , p₁-cap = 28% = 0.28

18% of the 200 who received mail requests, p₂-cap = 0.18

significance level, α = 0.05

S.E for difference between proportions

= √(p₁-cap(1-(p₁-cap))/n₁ + p₂-cap(1-(p₂-cap))/n₂)

= √0.28(1-0.28)/200 + 0.18(1-0.18)/200

= √0.28(0.72)/200 + 0.18(0.82)/200

= 0.04178 ~ 0.0418

the z-value for significance level 0.05, Zα/2 = Z₀.₀₂₅ = 1.96 (from Z-table)

Margin of error = α/2 ( S.Eₚ₁ ₋ₚ₂)

= 1.96× 0.0418 = 0.08189

CI is given by (p₁-cap - p₂-cap) +- Zα/2 ( S.E )

Lower limit = (0.28-0.18)+ 0.08189

=0.01818 ~ 0.018

Upper limit = (0.28-0.18) - 0.08189

= 0.18189~0.182

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\( - x {}^{2} - 36 \\ - (x {}^{2} + 36) \\ - (x {}^{2} - (6i) {}^{2} ) \\ - (x - 6i)(x + 6i) \\ ( - x + 6i)(x + 6i) \: \: or \: \: (x - 6i)( - x - 6i)\)

Answer:

D: (-x-6i)(x-6i)

Step-by-step explanation:

(-x-6i) (x-6i)

-x^2 +6ix -6ix -36

-x^2 -36

So, D is the correct

Answer:

you have to divide the total cost by the amount of lunches bought so that equation would be 185÷25. according to my calculator that would be seven dollars and forty cents or $7.40

The correct option for whiteboard of the Kanban are-

b) Planned; e) Done; f) WIP

The work that needs to be done, that work that is being done, and the work that has been finished are all displayed on a Kanban Board.

Thus, the more visible a Kanban board is, the better; optimum outcomes are likely to be achieved when a team can always see it.

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The complete question is-

In its simplest form, Kanban consists of a whiteboard divided into multiple columns. What are they titled?

a) In Queue

b) Planned

c) Opened Ticket

d) Delayed

e) Done

f) WIP

Step-by-step explanation:

Answer above

if you have any doubts ask in comments

Answer:

sorry didi I am study in 6 so I didn't understand

sorry

Answer:

47.43

Step-by-step explanation:

To find 51% of the number 93, multiply the latter by 0.51:

0.51(93) = 47.43

Answer:

47.43

Step-by-step explanation:

51% of 93

\(\frac{51}{100}\times \frac{93}{1}\)

\(=\frac{4743}{100\times \:1}\)

\(=\frac{4743}{100}\)

^answer:^

~10 cubic feet~

^step by step explanation:^

first, calculate the volume of the front “panel” of the shape. (5 cubic centimeters because 5 times 3 is 15 and 15 times 1/3 is 5. 5 times 2 is 10.

Answer:

Hi, there your answer will be C.

Step-by-step explanation:

The reason why is because X(Input) can not be repeated the same

for example the coordiante( 1,3) and (1,4). See there are two ones which make them not function

Also, if you're having trouble with Functions and nonfunctions

REMEMBER THS

Function: X and y has to be separarte  and can't have the same X

NON-FUNCTION- WHEN X REPEATS ITSELF

Hope this helps :)

Answer:

㏑ [a² / y^4]

Step-by-step explanation:

2 ㏑a = ㏑ a²

4 ㏑ y = ㏑ y^4

so, 2 ㏑ a - 4 ㏑ y

= ㏑a² - ㏑y^4

= ㏑ [a² / y^4]

The probability of getting shirts is 1/2 or 0.5 if the box contains 3 shoes, 7 pants and 10 shirts.

It is defined as the ratio of the number of favourable outcomes to the total number of outcomes, in other words, the probability is the number that shows the happening of the event.

We have:

A box contains 3 shoes, 7 pants and 10 shirts.

Total number of outcomes = 3+7+10 = 20

Total number of shirts(favourable outcomes) = 10

Probability = 10/20 = 1/2 = 0.5

Thus, the probability of getting shirts is 1/2 or 0.5 if the box contains 3 shoes, 7 pants and 10 shirts.

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Answer:

Step-by-step explanation:

When given a point and a slope, the best equation to use is the point-slope formula, y - k = m(x - h)

which here becomes:

y - 0 = m(x + 1), or y = (-2/3)(x + 1), or  y = (-2/3)x - 2/3

If you want this in standard form, first clear the fractions by multiplying all terms by 3:  3y = -2x - 2

Now add 2x to both sides, obtaining:  2x + 3y = -2 (in "standard form."

Sum of the reciprocals of the consecutive integers from 91 to 100, inclusive, lies between 1/10 and 1/9

1/10 < S < 1/9

The correct option is C.

From the question, we have the following information is:

If S is the sum of the reciprocals of the consecutive integers from 91 to 100.

Now, we have to find the which of the following is less than S?

Now, According to the question:

There are 10 consecutive integers from 91 to 100 , inclusive

If all 10 integers be 90 , then sum of the reciprocals of the consecutive integers :

=> \((\frac{1}{90} )10 =\frac{1}{9}\)

If all the 10 integers be 100, then sum of the reciprocals of the consecutive integers:

=> \((\frac{1}{100} )10 =\frac{1}{10}\)

This means, sum of the reciprocals of the consecutive integers from 91 to 100, inclusive, lies between 1/10 and 1/9

1/10 < S < 1/9

Hence, 1/10 is less than S  

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Answer:

x=1

x=-2

Step-by-step explanation:

(3x-3)(x+2)

x=1

x=-2

The long run behavior of the function f(x)=5(2)x+1 is that it approaches 1 as x approaches negative infinity and it approaches infinity as x approaches positive infinity.

The long-term behavior of the function f(x)=5(2)x+1 can be discovered by examining how the function behaves as x gets closer to negative and positive infinity.

As x→−[infinity], f(x) = 5(2)^ -∞+1 = 5(0)+1 = 1

As x approaches negative infinity, the value of the function approaches 1.

As x→[infinity], f(x) = 5(2)^ ∞+1 = 5(∞)+1 = ∞

As x approaches positive infinity, the value of the function approaches infinity.

As a result, the function f(x)=5(2)x+1 behaves in the long run in such a way that it approaches 1 as x approaches negative infinity and infinity as x approaches positive infinity.

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Answer:

x = a(c - b)

General Formulas and Concepts:

Pre-Algebra

Step-by-step explanation:

Step 1: Define Equation

x/a + b = c

Step 2: Solve for x

Answer:

x=5

Step-by-step explanation:

Good luck

The statements are: True, True, False, False, False.

1. The statement f(2) = 5 is true if the function f evaluates to 5 when the input is \(2\).

2. The statement f(-6) - f(-3) = 6 is true if the difference between the values of f at -6 and -3 is 6.

3. The domain refers to the set of all possible input values for the function. The statement that the domain is (-6,2] is false because it should include all real numbers from -6 to 2, including -6 and 2. The correct notation would be [-6,2].

4. The statement f(-1) = -3 is false if the value of the function at -1 is not equal to -3.

5. The range refers to the set of all possible output values of the function. The statement that the range is [-1,5) is false if there is at least one value outside of that interval included in the range.

To determine the truth or falsehood of these statements, you would need the specific function definition or additional information about the function's behavior.

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The value of x in the equation (x – 0.8) / 1.2 = 6 is 8.

Given,

The equation = (x – 0.8) / 1.2 = 6

We have to expand this equation and find x.

That is,

(x – 0.8) / 1.2 = 6

Multiply 1.2 both sides.

(x – 0.8) x (1.2) / 1.2 = 6 x 1.2

(x – 0.8) = 6 x 1.2

(x – 0.8) = 7.2

Shift 0.8 to right hand side

Then we get,

x = 7.2 + 0.8

x = 8

Therefore, the value of x in the equation (x – 0.8) / 1.2 = 6 is 8.

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The correct answer is option a. $7,594.46.

To calculate the amount you would reduce the amount you owe in the first year, we can use the formula for the equal installment of a loan. The formula is:

Installment = Principal / Number of Installments + (Principal - Total Repaid) * Interest Rate

In this case, the principal is $45,000, the number of installments is 5, and the interest rate is 8.5%.

Let's calculate the amount you would reduce the amount you owe in the first year:

Installment = $45,000 / 5 + ($45,000 - $0) * 0.085Installment = $9,000 + $3,825

Installment = $12,825

Therefore, you would reduce the amount you owe by $12,825 in the first year.The correct answer is option a. $7,594.46.

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