Hello, please help.
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yes, because 3/10 is greater than .28

No 3.674 is not equal to 6.764

What is equality?

We say that two values, numbers , expression are equal if they have = sign in between them, Two value or number are said to be same if every digit from both the number is same and in same order. in other words if the difference between them is zero

We are given two numbers 3.674 and 6.764

We take the difference of them

We get

6.764- 3.674= 3.09

Which is not equal to zero

Hence the two numbers are not equal.

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Answer:

-3/4÷5= -3/4*1/5

-3/20

-3/20 is the answer

ANSWER :

d. cot θ

EXPLANATION :

Note that the reciprocal of tangent is cotangent.

If reciprocals are multiplied with each other, the result is 1.

From the problem, we have :

Since the result of the product is 1, the tangent function must be multiplied by its reciprocal.

That will be cotangent.

Or we can just simply divide the equation by tan θ.

y = -5x -25 is the equation in​ slope-intercept form of the line that passes through the given point (-5,-5) and is parallel to the given equation ​ y = -4x+1.

The standard form of an equation of a line in​ slope-intercept form is

y = mx + c

where m represents the slope of the line and c represents the y intercept.

The equation of the parallel line is

y = -4x + 1

Here the slope of the line is -4 and the intercept is +1.

Two line that are parallel to each other have same slope.

So, the slope of the line passing through the point(-5, -5) and is parallel to the line y = -4x + 1 is -4.

putting the point given in the standard form

y  = m(x) + c

-5 = -4(-5) + c

-5 = 20 + c

c = -25

The equation of line is y = -5x -25

Therefore, y = -5x -25 is the equation in​ slope-intercept form of the line that passes through the given point (-5,-5) and is parallel to the given equation ​ y = -4x+1.

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Answer:

909/1000000

Step-by-step explanation:

Since 0.000909 is 6 places values past the decimal. That is blank out of /1000000. Hence since 909 is the only number other than 0 you put 909/1000000

Graph:

x intercept = where it crosses the x axis = 5

asymptote = never touches it = 4

Answer:

The x-intercept is 5, and the asymptote is located at x = 4.

The 205th term of the sequence is 768 with a common difference of 4.

So, the sequence is:

-48, -44, -40, -36, -32,... +4

The common difference is: -48 + 4 = - 44 ⇒ 4

Formula: aₙ = a + (n - 1)d

Now calculate as follows:

aₙ = a + (n - 1)d

aₙ = -48 + (205 - 1)4

aₙ = -48 + (204)4

aₙ = -48 + 816

aₙ = 768

Therefore, the 205th term of the sequence is 768 with a common difference of 4.

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Answer:

your mom

1234567891011

Answer:

     +2

     27

  x 34

+1 238

    68

  =918

The rate of change of the area is -80.5 [tex]inches^{2}[/tex]/sec.

Given:

A right triangle has legs of 21 inches and 28 inches whose sides are changing.The short leg is decreasing by 2 in/sec and the long leg is shrinking at 5 in/sec.

Let's set the two legs as a and b, so the lengths are:

a = 21 - 2t

b = 28 - 5t

The area is:

area a = ab /2

= (21 - 2t) (28 - 5t)/2

= (588 - 105t - 56t + 10[tex]t^{2}[/tex]/2

a = 5[tex]t^{2}[/tex] - 161t/2 - 299

The rate of change of the area is:

da/dt = d(5[tex]t^{2}[/tex] - 161t/2 - 299)/dt

da/dt = 10t -161/2

And at t=0,

= 10(0) - 161/2

= - 80.5

so the  rate of change of the area is -80.5 [tex]inches^{2}[/tex]/sec.

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Answer:

This is a fraction equal to6 miles ÷ 3 minutesWe want a unit rate where1 is in the denominator,so we divide top and bottom by 36 miles÷ 33 minutes÷ 3=2 miles1 minute=2 milesminute= 2 miles per minute

Step-by-step explanation:

the answer is 2 miles per minute

The relation is a function if every ordered pair has one value of x, which means x does not repeat

Let us study each relation

a) {(5, 1), (-2, 4), (1, 1), (5, 2)}

Since each ordered pair has a different value of x

There are 2 ordered pairs that have x = 5

This relation is not a function

b) {(1, 4), (-2, 2), (5, 1), (-6, 2)}

Since no repeated x in the ordered pairs

Then the relation is a function

c) There are 2 ordered pairs with x = -2

It is not a function

d) There are 2 ordered pairs with x = 1

It is not a function

The answer is b

Given the expression:

You need to expand it in order to find an equivalent expression.

It is important to remember the Sign Rules for Multiplication:

Now you have to apply the Distributive Property in order to expand the expression. You get:

Hence, the answer is: Last option.

Answer:

the proportion would be 5/8 = r/32

r = 20

Step-by-step explanation:

the number of red stripes would be 20

The equation of the model is 42 × ? = 5,964.

Here we have to find the equation of the model

Area of a rectangle:

The area of a rectangle is equal to the product of length into breadth.

Area of rectangle = length× breadth

length =?

breadth = 42

Area = 5,964

So we have an equation:

?× 42 = 5,964

a) 5,964/ 42 = ?

5,964 = 42 × ?

So it is correct

b) 5,964-? =42

5,964 = 42 + ?

So it is not correct.

c) 5,964/ ? = 42

5,964 = 42× ?

So it is correct

d) 42 ×? = 5,964

So it is correct.

Therefore option b i.e., 5,964 - ? = 42 is the equation that is not represented by the model:

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The rate of miles per gallon is 24.5 miles/gallon and an equation for the  proportional relationship is 1 : 24.5 and we can drive 1592.5 miles on 65 gallons of gas.

In proportionality, Algebra demands that two ratios be equal. A/B = C/D denotes the ratio of a and b to c and d. When using a proportion to solve a word problem, one of the four quantities is usually unknown.

It can be resolved by multiplying one numerator by the opposing denominator, adding the resulting number, and then solving for the other numerator and denominator.

Proportionality refers to any relationship that consistently has the same ratio. For instance, the number of trees in an orchard and the quantity of apples in a crop are determined by the average number of apples per tree.

It is given that,

A test of a new car shows it can drive 357.7 miles on 14.6gallons of gas.

We need to find how far you could drive on 65 gallons of gas.

14.6 gallons of gas = 357.7 miles

miles per gallon =  357.7 miles/14.6 gallons

                           = 24.5 miles/gallon

For 65 gallons of gas

65 gallons = 24.5 × 65 miles

                  = 1592.5 miles

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The slope and y-intercept of 2y = 6x - 12 are 3 and (-6) respectively.

What is the slope intercept form of a line?
The line with m as the slope, and c as the y-intercept is the graph of the linear equation y = mx + c. The values of m and c are real integers in the slope-intercept form of the linear equation.
The slope, m, is a measure of how steep a line is. Sometimes, the gradient of a line is referred to as its slope. A line's y-intercept, c, denotes the y-coordinate of the location where the line's graph crosses the y-axis.

Given, the equation of the line is 2y = 6x - 12
Dividing the given equation by 2 we get, y = 3x - 6 ⇒ y = 3x + (-6)
Comparing the equation with the standard form of slope intercept form of a line as established in literature, we have:
Slope = m = 3 and y-intercept = c = -6
Thus, the slope and y-intercept of 2y = 6x - 12 are 3 and (-6) respectively.

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Answer:

13

Step-by-step explanation:

the next number is the sum of the two predictions.

0+1 = 1+1 = 2+1 = 3+2 = 5

Then the sequence will continue in the same way:

3+5 = 8

5+8 = 13

The solution of the equation is not extraneous.

Mathematical expression is defined as the collection of the numbers variables and functions by using operations like addition, subtraction, multiplication, and division.

Given that;

The algebraic expression is,

⇒ Square root of quantity 2x plus 8 end quantity equals 6.

Now,

Since, The algebraic expression is,

⇒ Square root of quantity 2x plus 8 end quantity equals 6.

Hence, The mathematical expression is,

⇒ √2x + 8 = 6

Solve for x as,

⇒ √2x + 8 = 6

Take square both side, we get;

⇒ 2x + 8 = 36

⇒ 2x = 36 - 8

⇒ 2x = 28

⇒ x = 14

So, The value of x = 14

Since, The solutions of an equation are known as extraneous solutions if they are invalid.

Hence, Substitute x = 14 in above equation, we get;

⇒ √2x + 8 = 6

⇒ √2 × 14 + 8 = 6

⇒ √36 = 6

⇒ 6 = 6

Thus, The solution is not extraneous.

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Answer:

Line A: 4

Line B: -2

Step-by-step explanation:

Note: gradient means slope, or m, in this context

To find the slope of a line, use the formula:

[tex]m = \dfrac{\Delta y}{\Delta x} = \dfrac{y_2-y_1}{x_2-x_1}[/tex]     where [tex](x_1, y_1)[/tex] and [tex](x_2, y_2)[/tex] are points on the line

Line A has points (2, 2) and (3, 6). To find the slope of the line, simply plug these values into the formula for m :

[tex]m_{\mathrm{line \, A}}=\dfrac{6-2}{3-2}=\dfrac{4}{1}=4[/tex]

So, the slope, or gradient, of line A is 4.

Next, do the same thing for Line B.

Find two points on the line:

(0, 8) and (1, 6)

And plug these values into the formula:

[tex]m_{\mathrm{line \, B}}=\dfrac{6-8}{1-0}=\dfrac{-2}{1}=-2[/tex]

So, the slope, or gradient, of line B is -2.

Answer:

3 or 13

Step-by-step explanation:

1, 3, 13, and 39 are factors of 39

3 × 13 = 39

3 or 13 is a choice

I hope this helps!

The lower bound for the length of the remaining ribbon is 13.8 cm, and the upper bound is 15.8 cm.

Here,

To work out the lower and upper bounds for the length of the remaining ribbon, we need to consider the possible scenarios that would result in the smallest and largest remaining lengths.

Given:

Original length of ribbon = 23 cm (correct to the nearest cm)

Length of the piece cut off = 87 mm (correct to the nearest mm)

First, let's convert the length of the piece cut off to centimeters:

1 cm = 10 mm

So, 87 mm = 87 / 10 cm = 8.7 cm (correct to the nearest mm)

Now, let's calculate the upper bound for the remaining ribbon length:

Upper bound = Original length - Length cut off + Tolerance

Upper bound = 23 cm - 8.7 cm + 0.5 cm (maximum possible rounding error for 87 mm)

Upper bound = 23 cm - 8.7 cm + 0.5 cm = 15.8 cm

Next, let's calculate the lower bound for the remaining ribbon length:

Lower bound = Original length - Length cut off - Tolerance

Lower bound = 23 cm - 8.7 cm - 0.5 cm (maximum possible rounding error for 87 mm)

Lower bound = 23 cm - 8.7 cm - 0.5 cm = 13.8 cm

So, the lower bound for the length of the remaining ribbon is 13.8 cm, and the upper bound is 15.8 cm.

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The equation to illustrate a word problem regarding the renting of a car is 60 + 3h.

It should be noted that an equation is simply used to illustrate the information given about the variables.

An example of word problem simply that can be illustrated by an equation will be that the initial deposit to rent a car is $50 and there's an hourly rate of $3.

Therefore, based on the above information, the equation to illustrate this will be:

= Initial cost + Hourly rate

Let the number of hours be represented by h.

= 50 + (3 × h)

= 50 + 3h

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20 scoops, and 10 cookies, hope this helps.

The total sale based on cost of 87.64 and sales tax percentage of 7% is 93.77

What is sales tax?

Sales tax is the  levy charged on goods and services that is remitted by the seller to the government, in some jurisdictions, it is known as value-added tax and it should be noted that it increases the sales, in essence, the total sale in this case is the cost of groceries which is 87.64 plus 7% of that amount which is sales tax on the cost of the groceries

cost of groceries=87.64

sales tax=7%*cost of groceries

sales tax=7%*87.64

sales tax=6.13

total sale=cost of groceries+sales tax

total sale=87.64+6.13

total sale=93.77

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As per question no. 5 of the reference attached thereby along with the question statement, the solution for "x" is 15, solved using the similarity of triangles theorem.

As per the question statement, we are provided with a reference attachment, attached thereby,

And we are required to solve for "x", as per question no. 5 of the attachment.

To solve this question, first we need to know about the similarity of triangles.

Here, as per the similarity of triangles theorem, we can relate the question mentioned sides in the following equation:

[2(8x - 23) = (10x + 44)]

And solving the equation, we will be able to obtain the value of "x" which will be our desired answer, i.e.,

[2(8x - 23) = (10x + 44)]

Or, [(16x - 46) = (10x + 44)]

Or, [(16x - 10x) = (44 + 46)]

Or, (6x = 90)

Or, [x = (90/6)]

Or, (x = 15)

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Answer: 1. A)BD,AE B)BF,CE C)DF,CA

Step-by-step explanation:

THATS ALL I GOT