Determine which equations below, when combined with the equation 3x minus 4y equals 2, will form a system with no solutions. choose all that apply.

Answers

Answer 1
The two equations would yield no solution if they are dependent. That means that both equations are equivalent. You can determine this by manipulating the equations through simplification. For example, a dependent equation would be:

3x - 4y = 2
3x/2 - 2y = 1

Another dependent equation is when you multiply the whole equation with a number, say 3.
(3x - 4y = 2)3
9x - 12y = 6

Related Questions

A rectangle has the same area as a square. the long side of the rectangle is four times the length of the short side. the perimeter of the square has length 216 mm. how much longer is the perimeter of the rectangle than the perimeter of the square?

Answers

216:4=54 mm is length of the square side
S=54²=2916 mm² area of the square and rectangle
L - length of the short side of the rectangle
S=4L²
L=√2916:4=27 mm
P=27*4*2+27*2=270 mm perimeter of the rectangle
270:216=1.25
Perimeter of the rectangle longer than perimeter of the square 1.25 times.
Final answer:

The perimeter of the rectangle is 54 mm longer than the perimeter of the square.

Explanation:

To find the perimeter of the square, we can use the formula P = 4s, where P represents the perimeter and s represents the length of a side.

Given that the perimeter of the square is 216 mm, we can solve for the length of a side: 216 = 4s ⇒ s = 54 mm.

Since the area of the rectangle is the same as the square, we can calculate the length and width of the rectangle using the given information.

Let's assume the short side of the rectangle is x mm, then the long side would be 4x mm according to the given ratio.

Since the area of a rectangle is length × width, we have:

x × 4x = 54 × 54

4x² = 2916

x² = 729

x = 27 mm.

The perimeter of the rectangle can be calculated using the formula P = 2(length + width). Therefore, the perimeter of the rectangle is

P = 2(27 + 4 x 27) mm

P = 2(27 + 108) mm

P = 2(135) mm

P = 270 mm.

The difference in perimeter between the rectangle and the square is calculated by subtracting the perimeter of the square from the perimeter of the rectangle:

270 mm - 216 mm = 54 mm.

Therefore, the perimeter of the rectangle is 54 mm longer than the perimeter of the square.

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Rose and Dennis each open a savings account at the same time. Rose invests $2,600 in an account yielding 4.1% simple interest, and Dennis invests $2200 in an account yielding 5.7% simple interest. After nine years, who has the greater total amount of money, and how much greater is it? a. Rose has $230.80 more than Dennis. b. Rose has $559.40 more than Dennis. c. Dennis has $169.20 more than Rose. d. Dennis has $512.00 more than Rose.

Answers

The formula is
A=p (1+rt)
A future value
P present value
R interest rate
T time

Rose investment
A=2,600×(1+0.041×9)
A=3,559.4

Dennis investment
A=2,200×(1+0.057×9)
A=3,328.6

Rose investment is greater by
3,559.4−3,328.6=230.8

So the answer is A

Hope it helps!

Answer:

A homies

Step-by-step explanation:

 

The volume of a rectangular prism is given by the formula V = lwh, where l is the length of the prism, w is the width, and h is the height. Suppose a box in the shape of a rectangular prism has length (2a + 11), width (5a – 12), and height (a + 6). Which expression represents the volume of the box?


answer choices in pics

Answers

10a^3 + 91a^2 + 54a - 792 

Answer:

[tex]V = (10a^3+91a^2+54a-792)[/tex]

Step-by-step explanation:

We have

[tex]V = lwh[/tex] (I), and

[tex]l=2a+11[/tex] (II)

[tex]w=5a-12[/tex] (III)

[tex]h=a+6[/tex] (IV)

We substitute the expression (II),(III) and (IV) in (I), that is

V= (2a+11)(5a-12)(a+6), solve the first one terms

[tex]V = (10a^2-24a+55a-132)(a+6)[/tex]

[tex]V = (10a^2+31a-132)(a+6)[/tex]

[tex]V = (10a^3+31a^2-132a+60a^2+186a-792)[/tex], simplifying

[tex]V = (10a^3+91a^2+54a-792)[/tex]

Sharon graphed the formula for converting weight from kilograms to pounds. mc024-1.jpg If an item weighs 45 kilograms, what is its weight in pounds? 20 63 90 99

Answers

I believe the answer is 99!!!

Answer:

45 kilogram = 99.18 pounds

Step-by-step explanation:

In this case, it is required to convert weight in kilograms to pounds. Firstly, we will see the relationship between kilogram and pound. It is as follows :

1 kilogram = 2.204 pounds

The weight of an item is 45 kg. We need to convert it into pounds. So,

45 kilogram = 2.204 × 45 pounds

45 kilogram = 99.18 pounds

So, the weight of the item is 99.18 pounds. Hence, this is the required solution.

If you know the ratio of inches to centimeters is 1 to 2.54, how can you find the number of centimeters equivalent to 9 inches? What is the relationship between centimeters and inches?

Answers

centimeters  = inches * 2.54

9 inches is equivalent to 9*2.54 = 22.86 centimeters

Ratios are used to show the relationship of variables that are in proportions.

The equivalent of 9 inches is 22.86 centimeterThe relationship between them is: [tex]Centimeter= 2.54 \times Inches[/tex]

Given that:

[tex]Inches : Centimeter = 1: 2.54[/tex]

Multiply the ratio by 9, to calculate the equivalent of 9 inches

[tex]Inches : Centimeter = 1 \times 9: 2.54 \times 9[/tex]

[tex]Inches : Centimeter = 9: 22.86[/tex]

Hence, the equivalent of 9 inches is 22.86 centimeter

The relationship between both is as follows:

[tex]Inches : Centimeter = 1: 2.54[/tex]

Rewrite as:

[tex]\frac{Inches}{Centimeter} = \frac{1}{2.54}[/tex]

Cross multiply

[tex]Centimeter \times 1 = 2.54 \times Inches[/tex]

[tex]Centimeter= 2.54 \times Inches[/tex]

Hence, the relationship between them is: [tex]Centimeter= 2.54 \times Inches[/tex]

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What is the value of 4p − 2, when p = 8

Answers

If P=8, Then you would plug in 8 for P. 

4(8)-2 = 30 

Hope this helps :)

The value of the expression  4p − 2, when p = 8 is 30.

What is an Expression?

An expression is a mathematical statement which consists of variables, constants and mathematical operators.

The expression is :

4p -2

The number p is the variable, 4 is the coefficient of the variable and 4,2 are constants.

The variables are the unknown parameters, whose value is not known.

The coefficients of the variables are the numbers multiplied to the variable.

The constants are integers.

The number p is multiplied by 4 and then 2 is subtracted from it.

Subtraction is the basic mathematical operation.

The value of the expression has to be determined at p =8.

To determine, the value of the p will be substituted in the expression.

=> 4 * 8 -2

=> 32 -2

=> 30

The value of the expression when p=8 is obtained.

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does this set of ordered pairs represent a function?why or why not? (-5,-5),(-1,-2),(0,-2),(3,7),(8,9)

Answers

Yes it does! look at the x-values (the first numbers) each x-value is only listed once. This means that it is a function because a function can only show each x-value once. For example 3 couldn't have been used twice. Hope this helps

The set of ordered pairs (-5,-5),(-1,-2),(0,-2),(3,7),(8,9) represent the function.

What is a function?

A function is a relationship between a number of inputs and outputs. A function is an association of inputs where each input is coupled with exactly one output. There is a range, co-domain, and domain for every function.

As per the information provided:

Let's list the x-coordinates and y-coordinates of the ordered pairs:

x: -5, -1, 0, 3, 8

y: -5, -2, -2, 7, 9

There is no x-coordinate that appears more than once in the list, so there are no two or more ordered pairs with the same x-coordinate.

Therefore, the set of ordered pairs represents a function.

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Paul plans to put concrete on a rectangular portion of his driveway. The portion is 12 feet long and six inches high. The price of concrete is $98 per cubic yard. The total cost of the concrete Paul needs is $108.89. Which of the following is closest to the width of the portion of the driveway on which Paul plans to put concrete?
[1 foot = 12 inches; 1 yard = 3 feet]

a) 3 feet
b) 5 feet
c) 8 feet
d) 10 feet

Answers

The width needed would be 5 feet, so B. 

In the diagram, the ratios of two pairs of corresponding sides are equal.

To prove that △LMN ~ △XYZ by the SAS similarity theorem, it also needs to be shown that

A.∠N ≅ ∠Z
B.∠N ≅ ∠X
C.∠L ≅ ∠Z
D.∠L ≅ ∠Y

Answers

Since you have two sets of side  lengths that are in the same ratio, you need the included angles. The included angle of two sides is the angle formed by the two sides.
<N congr. to <Z

Answer:

A. ∠N ≅ ∠Z

Step-by-step explanation:

I simply aligned both triangles equation. I wish you guys all the luck and love! <3

Which plot description is the best example of a tragedy?

A. A young married couple begins to grow apart as work and family obligations take their toll on the marriage, causing them to split up.
B. A puppy gets lost during a cross-country move and experiences many dangerous situations as he finds his way back to his family.
C. A billionaire oilman loses his fortune and his family after he fails to see the damage his company is doing to the environment.
D. An old man recounts his amazing experiences during the war, remembering all of the friends he made as well as those he lost.

Answers

the definition of tragedy is an event causing great suffering, destruction, and distress, such as a serious accident, crime, or natural catastrophe. so the correct answer would be C because the oilman losing his fortune and family is an event that causes suffering and distress.
i would either go with a or c, im leaning more to C

N a trip to his grandparents, donny drove 60 miles per hour for 45 minutes and 50 miles per hour for 30 minutes. how many miles did donny drive?

Answers

In 45 minutes he drove 45 miles, then in 30 minutes he drove 25 miles which adds up to a total of 70 miles

The solution is, donny drove 70 miles.

What is speed?

Speed is measured as distance moved over time. The formula for speed is speed = distance ÷ time. To work out what the units are for speed, you need to know the units for distance and time. In this example, distance is in metres (m) and time is in seconds (s), so the units will be in metres per second (m/s).

Speed = Distance/ Time.

here, we have,

we know that,

Speed: The ratio of distance to time.

To find the distance we use the following formula.

Given that

donny drove 60 miles per hour for 45 minutes and 50 miles per hour for 30 minutes.

so, we get,

In 45 minutes, she traveled  = ( 60/60 * 45)

                                               = (1 * 45)

                                               =45 miles.

again, we have,

The she drove 50 miles per hour for 30 minutes.

so, we get,

In 30 minutes, she traveled = ( 50/60 * 30 )

                                             =50/2

                                             = 25 miles

Therefore donny drove (45+25) miles= 70 miles.

Hence, The solution is, donny drove 70 miles.

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The function f(x) = is shown on the graph.



Which statement is correct?

Answers

  There is no real value which is the square root of a negative number.  So the domain of f(x)=√-x is

x=(-oo,0]  or "all real numbers less than or equal to zero

Answer:

c.

Step-by-step explanation:

What is the maturity value of a 3-month, 14% note for $50,000? (round your answer to the nearest dollar.)
a.$57,000
b.$51,750
c.$50,000
d.$52,000?

Answers

the answer is a. $57000. First you take $50,000 and multiply it by 14%. The answer to that is $7000. You then take $7000 and add to the $50000 original amount and the total comes out to be $57,000.

The maturity value of a 3-month, 14% note for $50,000 is calculated by first determining the interest over the 3-month period and then adding it to the principal. The interest is $1,750, resulting in a maturity value of b) $51,750.

The maturity value of a 3-month, 14% note for $50,000 can be calculated using the formula for simple interest: M = P + (P  × r  × t), where M is the maturity value, P is the principal amount, r is the annual interest rate (as a decimal), and t is the time in years. Let's calculate the interest first and then add it to the principal to find the maturity value.

First, convert the annual interest rate to decimal: 14% = 0.14.

Then, because the note is for 3 months (which is 3/12 or 0.25 of a year), the time period t is 0.25.

Now, calculate the interest: I = P × r × t = $50,000 × 0.14 × 0.25 = $1,750.

Finally, add the interest to the principal to get the maturity value: M = P + I = $50,000 + $1,750 = $51,750.

So, the correct answer is b. $51,750.

I need help with this question.

Ezra works two summer jobs to save for a laptop that costs at least $1100. He charges $15/hr to mow lawns and $10/hr to walk dogs. Recall the inequality that represents this situation: 15x + 10y ≥ 1100

Is (60, 20) a solution? How do you know? What does this point represent?

Answers

All we need to do is plug in the values and check.
15*60 + 10 * 20 ≥ 1100.
Is this statement true?
15 * 60 = 900
20 * 10 = 200
900+200 = 1100
Is the statement 1100≥1100 true?
Yes! So, (60, 20) is a solution because 1100 is greater than or equal to 1100.

The coordinate pair (60, 20) is a solution because it satisfies the inequality. The coordinate pair (60, 20) is a solution because Ezra earns 60 x $15 = $900 mowing lawns and 20 x $10 = $200 walking dogs, for a total of $1100. Ezra can spend 60 hours mowing lawns and 20 hours walking dogs to earn enough money for the laptop.

two parallel lines cut by a transversal. What is the value of x?

Answers

the value of x is 37

Answer: x = 37

Explanation: If two parallel lines are cut by a transversal,

then alternate interior angles are congruent.

So we can say that 3x + 4 = 115.

Subtracting 4 from both sides, we have 3x = 111.

Dividing both sides by 3, we find that x = 37.

So the value of x is 37.

The U.S. Mint pays $0.02 to produce every penny. How many pennies are produced when the U.S. Mint pays more than $6 million in production costs?

Answers

Answer:

300 millions

Step-by-step explanation:

The U.S. Mint pays to produce every penny = $0.02

When the U.S. Mint pays more than $6 million in production cost.

The number of pennies are produced = [tex]\frac{6,000,000}{0.02}[/tex]

                                                               = 300,000,000

U.S. Mint produced 300 million pennies.

The U.S mint pays $0.02 to produce every single penny in the country

Therefore the amount of pennies that will be produced when Mint pays above $6,000,000 can be calculated as follows

= 6,000,000/0.02

= 300,000,000

Hence the number of pennies that will be produced when they pay more than $6 million is 300,000,000

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The yearbook club had a meeting. the meeting had 20 people, which is four-fifths of the club. how many people are in the club? answer

Answers

(4/5) of total number of people = 20 people
total people=20*5/4
=5*5=25

twenty is what percent of 200

Answers

It is ten percent or 10% theyre the same answer
The first step would be to create an equation for this problem. Let x represent the percentage of 100 that 20 is of 200.  
[tex] \frac{20}{200} [/tex] = [tex] \frac{x}{100} [/tex]

Next, you would cross multiply. 
200x = 2,000

The last step would be to isolate the x. To do this, you would divide both sides by 200. 
x = 10

20 is 10% of 200. 

I hope this helps!

I need help on how to figure out this question! A track coach made a two way table to show his runners gender and running category. Male: Sprints- 16 Middle distance- 11 Long distance- 9 Female: Sprints- 12 Middle distance- 14 Long distance- 5 To the nearest hundredth, what is the probability that a randomly chosen female runs sprints? This obviously says that order doesn't matter as they mention "randomly chosen". I am just having trouble figuring out how to solve this.

Answers

There are 12 out of 31 females = .39

Answer: Approx 0.39 will be the required probability.

Step-by-step explanation:

Here,Number of,

Male: Sprints=16, Middle distance=11, Long distance= 9

So, total males=36

And, Female: Sprints= 12, Middle distance=14, Long distance=5

So, total females=31

Thus, If one female randomly chosen,

Then, The probability that female runs sprint= Number of females who run sprint / total number of females

⇒ The probability that female runs sprint=12/31= 0.38709677419≈0.39



Which trigonometric ratios are correct for triangle ABC? Check all that apply.

-sin(C) =
-cos(B) =
-tan(C) =
-sin(B) =
-tan(B) =

Answers

Assuming the - are bullet points and not negative signs:
sin = opposite/hypotenuse
cos = adjacent / hypotenuse
tan = opposite / adjacent. 
Also remember the special properties of the 30 - 60 - 90 triangle. 
This tells us that side AB = 9√3

Combining this info:
sin (C) = 9√3  ÷ 18  = √3 ÷ 2
cos(B) = 9 √3 ÷ 18 = √3 ÷ 2
tan(C) = 9 √3 ÷ 9 = √3
sin(B) = 9 ÷ 18 = 1/2
tan(B) = 9 ÷ 9√3 = 1 / √3 = √(3) ÷ 3

The correct trigonometric ratios for triangle ABC are sin(C) = 1 if C is the right angle, cos(B) = Adjacent/Hypotenuse, sin(B) = Opposite/Hypotenuse, and tan(B) = Opposite/Adjacent. Additionally, tan(C) is undefined if C is the right angle.

First, it's important to understand basic trigonometric ratios in a right-angled triangle. For triangle ABC, assuming angle C is the right angle:

sin(C) = Opposite/Hypotenuse. Since angle C is the right angle, sin(C) = 1.cos(B) = Adjacent/Hypotenuse. If angle B is one of the non-right angles, cos(B) can be found using the sides adjacent and opposite to angle B.tan(C) = Opposite/Adjacent. Since angle C is 90 degrees, tan(C) = Opposite/0 which is undefined.sin(B) = Opposite/Hypotenuse. This is the ratio of the length of the side opposite angle B to the hypotenuse.tan(B) = Opposite/Adjacent. This is the ratio of the length of the side opposite angle B to the side adjacent to angle B.

These trigonometric ratios are correct and fundamental in solving various problems related to triangles.

Write an equation for the line parallel to line AB that contains point C (0,3)
AB: y=-2x+1

Answers

y-3=-2(x-0)
y-3=-2(x)
y-3=-2x
y=-2x+3
y = -2x + 3

A plumber charges $70 per hour plus $40 for the call. What does he charge for 4 hours of work? What's the dependent, solution, independent, and function

Answers

440 is teh answer fam
Function:
C(cost) = 70h + 40

Solution:
C = 70(4) + 40
C = 280+40
C = $320

which symbol completes the statement 3/8 ___ 1/4 < > = NEED ANSWER ASAP!!!

Answers

First, we must make the denominators equivalent.
This would make the new expression 3/8__2/8.
Since 3 is greater than two, you need to use the greater than sign.
The correct symbol is: >

Hope this helps.
Here is your answer:                                                                                                                                                                                                                                                                   3/8 > 1/4 because 1/4 is less.

What's the value of X and the measure of angles B and C ? Please help

Answers

sum of interior in a triangle = 180
so

48 + 6x - 28 + 2x = 180
8x + 20 = 180
8x = 160
  x = 20

m<B = 6x - 28
m<B = 6(20) - 28
m<B = 120 - 28
m<B = 92

m<C = 2x
m<C = 2(20)
m<C = 40
48+(6x-28)+(2x)=180
8x=180-48+28
8x=160
x=20

B°=120-28=92°
C°=40°

Kevin has a box of cereal that contains 10 1/2 cups of cereal. A serving size of the cereal is 3/4 cup. How many servings are in the box of cereal? Enter your answer in the box

Answers

1012/34=29.7....
29 servings
Answer:

The number of servings in the box of cereal is:

                                   14

Step-by-step explanation:

It is given that:

Kevin has a box of cereal that contains 10 1/2 cups of cereal.

i.e. the number of cups of cereal= 21/2 cups

Also,

A serving size of the cereal is 3/4 cup.

This means that:

The number of servings in the box are:

Ratio of number of cups of cereal in box to the number of cups of cereal in one serving

which is calculated as:

[tex]\text{Number of servings}=\dfrac{\dfrac{21}{2}}{\dfrac{3}{4}}\\\\\\\text{Number of servings}=\dfrac{21\times 4}{3\times 2}\\\\\\\text{Number of servings}=14[/tex]

If a carton of eggs costs $1.25, how many cartons can be bought for $10?

Answers

The equation would be 1.25x = 10

x represents the number of cartons

isolate x by dividing 10 by 1.25

x = 8

Therefore 8 cartons can be bought for 10$.

Answer:

8 cartons

Step-by-step explanation:

Which is true of a melting point and a boiling point?
A. The melting point is a higher temperature than the boiling point.
B. The melting point is a lower temperature than the boiling point.
C. The melting point and the boiling point depend on the size of the sample.

Answers

I believe it should be B

Answer:

B - The melting point is a lower temperature than the boiling point.

Step-by-step explanation:

Melting point is the temperature at which any given solid will melt. The state of the solid changes from solid to liquid.

Boiling point is the temperature at which a given liquid boils and changes to vapor state. Like water starts to boil at 100 degrees Celsius.

The boiling point of a substance cannot be lower than its melting point.

So, the answer here is - The melting point is a lower temperature than the boiling point.

What is the expression in radical form?

(5x^4y^3)2/9



Enter your answer, in simplest form, in the box.

Answers

if the problem is (5x^4y^3)^2 divided by 9

 5^2 = 25

4*2 =8

3*2 =6

 so you get (25x^8y^6)/9


if that isn't how the equation was supposed to be written let me know and I will edit my answer.

The given algebraic expression expressed in the simplest radical form is;

25x⁸y⁶/9

The algebraic expression we are given is;

(5x⁴y³)²/9

Now, simplifying to a radical form simply means eliminating general square roots, cube roots, squares, cubes e.t.c where possible.

Now, from the algebraic expression given, we can see that expanding the bracket gives us;

       [5² × (x⁴)² × (y³)²]/9

According to laws of indices we will multiply the external exponent by the internal one for the x and y variable. This gives us;

      25x⁸y⁶/9

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The base of the triangle is seven less than twice its height. If the area of a triangle is 102cm², find the length of the base.

Answers

Hello, i am not really good at math but try multiplying...

Answer:

The length of the base is [tex]b=17cm[/tex]

Step-by-step explanation:

We start by writing the equation of the base :

Given that the base of the triangle is seven less than twice its height we can write that

[tex]b=2h-7[/tex] (I)

Where ''b'' is the base and ''h'' is the height.

Now, the area of a triangle is [tex]\frac{bh}{2}[/tex]

We know that the area is [tex]102(cm^{2})[/tex] ⇒

[tex]\frac{bh}{2}=102(cm^{2})[/tex]

Now we can replace ''b'' by the expression in (I) ⇒

[tex]\frac{bh}{2}=102(cm^{2})[/tex]

[tex]\frac{(2h-7)(h)}{2}=102(cm^{2})[/tex]

Rearraging the expression :

[tex]\frac{(2h-7)(h)}{2}=102(cm^{2})[/tex]

[tex](2h-7)(h)=204(cm^{2})[/tex]

[tex]2(h^{2})-7h=204(cm^{2})[/tex]

[tex]2(h^{2})-7h-204(cm^{2})=0[/tex]

We need the values of ''h'' that satisfy the equation.

We can use the quadratic formula with

[tex]a=2\\b=-7\\c=-204[/tex]

The quadratic formula will be

[tex]h1=\frac{-b+\sqrt{b^{2}-4ac}}{2a}[/tex]

and [tex]h2=\frac{-b-\sqrt{b^{2}-4ac}}{2a}[/tex]

Using [tex]a=2\\b=-7\\c=-204[/tex] in the expression of h1 and h2 we find that

[tex]h1=12\\h2=-8.5[/tex]

Given that ''h'' is a length ⇒ [tex]h\geq 0[/tex]

We conclude that h1 = 12 cm is the correct value of ''h''

With this value of ''h'' we go to the expression of ''b'' ⇒

[tex]b=2h-7\\b=2(12)-7\\b=24-7\\b=17[/tex]

The value of the base ''b'' that satisfies the problem is [tex]b=17cm[/tex]

Several people form groups with four people in each group. Write an expression for the number of groups from doing by p people. How many groups are formed if there are 28 people?

Answers

28÷4=?? An expression is just a number sentence without the answer. BTW the answer is 7, but just write 28÷4=?

Answer: 28/p; 7

Step-by-step explanation:

Hope it helps

Other Questions
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