6(2c - cd² + d)
Answer

Answer:13

Step-by-step explanation:

Answer:

A

Step-by-step explanation:

The opposite of cubing is cube root

cube rooting both sides would leave you with h = Sqr^3 of 343

so so much to do with the way you are you going to be able to get the vaccine and I will be there in a few minutes to get the vaccine and I will 57

Express 3 and 9 as a product of their prime factors then in index form. 9=3x3=3^2. 3=3^1.  Apply the power rule (a^m)^n = a^mn to simplify. Indices depict: a^m x a^n = a^m+n

9= 3^2

3= 3^1

(3^1)^1/3 x (3^2)^1/3 = 3^1/3 x (3^2)^1/3 = 3^1/3 x (3^1x3^1)^1/3

3^1/3x3^1/3x3^1/3=  3^(1/3+1/3+1/3) = 3^1

=3

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Answer:

is the solve for x the question

Step-by-step explanation:

Answer:

The slope is 4/3

Step-by-step explanation:

An x-intercept is the value of

x when y = 0

, so an x-intercept of 3

can be written as a coordinate on the graph as

(3,0).

Likewise, an

y

-intercept is the value of

y

when

x

=

0

, so an

y

-intercept of

−

4

can be written as a coordinate on the graph as

(

0

,

−

4

)

Now we have two points,

(

3

,

0

)

and

(

0

,

−

4

)

.

To find the slope given two points, we use the formula

rise

run

, or

y

2

−

y

1

x

2

−

x

1

.

Plug in the given points into the formula:

−

4

−

0

0

−

3

=

−

4

−

3

=

4

3

Therefore, the slope is

4

3

.

The length of the line AB is 10

The length of the line CD is 5

A line segment is bounded by two distinct points on a line.

We have,

AB formed by A(2, -7) and B(2, 3)

CD formed by C(-4, 0) and D(-4, -5)

The distance between two points (a, b) and (c, d) is given by:

= √(c - a)² + (d - b)²

The length between A and B:

= √(2 - 2)² + (3 +7)²

= √100

= 10

The length of C and D:

= √(-4 + 4)² + (-5 - 0)²

= √25

= 5

Thus,

The length of the line AB is 10

The length of the line CD is 5

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Answer:

b

Step-by-step explanation:

The expression that represents the perimeter of the rectangle is: 8/3w + 10 units

Perimeter of rectangle = 2(length + width).

Let the width be represented as variable w

Width = w

Length of the rectangle = 1/3w + 5 units

Thus, substitute the values into the formula

Perimeter of the rectangle = 2(1/3w + 5 + w)

Simplify

Perimeter of the rectangle = 2(4/3w + 5)

Perimeter of the rectangle = 8/3w + 10 units

Therefore, the expression that represents the perimeter of the rectangle is: 8/3w + 10 units

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a. The slope of a line that is parallel to y = 3/5x + 7 is: 3/5.

b. The slope of a line that is perpendicular to y = 3/5x + 7 is: -5/3.

Given a line is represented by the equation, y = 3/5x + 7, the slope (m) of the line is 3/5.

Any line that is parallel to y = 3/5x + 7 will have a slope (m) = 3/5 [same slope value].

On the other hand, any line that is perpendicular to y = 3/5x + 7 will have a slope of -5/3 [negative reciprocal].

Therefore:

a. The slope of a line that is parallel to y = 3/5x + 7 would be: 3/5.

b. The slope of a line that is perpendicular to y = 3/5x + 7 would be the negative reciprocal of 3/5, which is: -5/3.

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Answer:

I don't think it is proportional

Step-by-step explanation:

i can't explain it bc it's like hard to explain so u gotta do that on ur own

Answer: Distributive Property

Step-by-step explanation:

if you multiply x by y it is xy and if you multiply x by z its xz so that makes it equal to xy+xz

Based on the formulas given for PR and QR, the length of PR is 19.8 units.

The shape that is given is an equilateral triangle. This allows us to know that all the sides of the shape are equal.

This means that PR and QR are the same:

PR = QR

Equate both formulas as:

2n + 9 = 7n - 18

You can then solve for the value of n:

7n - 2n = 18 + 9

5n = 27

n = 5.4

The length of PR can then be solved by using substitution:

= 2n + 9

= 2 (5.4) + 9

= 19.8 units

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The required measure of the alternate opposite angle is 25°

Given that,
The figure has been shown in which measure of the angle is to be dtermined.

The angle can be defined as the one line inclined over other line. the measure of an angle is measured in two units of degrees and in radiants.

Here,
2x - 1 = 5x - 40
5x - 2x = 40 - 1
3x = 39
x = 13

Now,
measures of the angle,
= 2x - 1 = 2 * 13 - 1
= 25°
and
5x - 40 = 5*13 - 40
= 65 - 40
= 25°

Thus, the required measure of the alternate opposite angle is 25°.

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yes, if the value of the coin is 1 dollar, then it will exceed the million dollars within 28 days.

It will depend on the original value of the coin, value that we don't know, so I will assume that the value of the coin is $1.

If this coin doubles each day, then the day zero its value is $1.

After one day its value is 2*$1 = $2

After another day its value is 2*$2 = $4

And so on, this is modeled by the exponential equation:

y = $1*(2)^x

Where y is the total value and x is the number of days.

After 28 days (this means we use x = 28) the value will be:

y = $1*(2)^28 = $268,435,456

That is a lot more than one million dollars.

So yes, if the value of the coin is 1 dollar, then it will exceed the million dollars within 28 days.

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Answer: (Looking back, I may have gotten this question wrong, but if I haven't then nice.)

a) 13 degrees

b) acute angle

Step-by-step explanation:

Given that we know a triangle is 180 degrees. Lets recall what an obtuse, acute, right and reflex angle are.

Obtuse: An angle greater than 90 degrees

Acute: An angle less than 90 degrees

Right: An angle that is 90 degrees

Reflex: An angle in between 180-360 degrees

Since we know that two of the three angles are 54 and 113 degrees, we can say that 54+113+x=180. That means that the missing angle, x, is 13 degrees.

Knowing that 13 is less than 90, we can also say that the third angle is an acute angle.

Answer:

x=1 y=3

Step-by-step explanation:

Hello!

So, this says to use the substitution method. The substitution method is where you set one equation equal to one of the letters, and then put that whole equation in the other equation.

So->

3x-y=0

if we move the y to the other side we have:

3x=y

then we have our second equation:

2x+y=5

Now, we don't know what NUMBER y is yet, but we do know that it is equal to 3x. Thus, we can put it into the equation like this.

2x+(3x)=5

Then, we can add like terms and get:

5x=5

Dividing each term by five, we get

x=1

We could have also done this be solving for x in the equations and then substituting that in instead of y.

Now that we have x, we can easily put it into the equations and solve for y.

3x-y=0

3(1)-y=0

3=y

So now we know that x is equal to 1 and y is equal to 3.

Answer:88888880.8

Step-by-step explanation:

0.9

1. Her age is 41 years and her annual premium is $732.

2. His age for insurance purposes is 27 years.

Her annual premium is $556.

3. His semiannually premiums = $577

And, His quarterly premiums = $288.5

And, His monthly premiums = $96

4. His semiannually premiums = $312.5

His quarterly premiums = $156.25

His monthly premiums = $52

5. His semiannually premiums  = $463

The difference between these payment options = $463

6. His quarterly premium is = $56.5

The difference between the two options is = $170

What is Division method?

Division method is used to distributing a group of things into equal parts.

Given that;

1. Carla Sanborn was born on July 12, 1936.

On October 25, 1977, She bought $30,000 worth of ordinary  life insurance on August 25, 2020.

Now, firstly we have to find her age for insurance purpose and secondly her annual premium.

Since, The age for her insurance purposes will be calculated by the nearest birthday year.

So,

July 12 ,1989 - October 25, 2020 = 31 years.

Hence, She is 31 years of age.

Now, For Her annual premium we divide what she purchased with her age as,

$30,000/31 = $ 967.74

Which is approximately be $968.

2. Bruce Lovegren was born on September 27, 1950.

On April 27, 1977, he purchased a $15,000 ten-year term life insurance     policy.

Now, firstly we have to find her age for insurance purpose and secondly her annual premium.

Since, The age for her insurance purposes will be calculated by the nearest birthday year.

So, September 27, 1950 - April 27, 1977 = 27 years

Now, For Her annual premium we divide what she purchased with her age as,

$15,000/ 27 = $555.55

Which is approximately be $556.

3. Edward Anderson has $30,000 of twenty-payment life.

He is twenty-six years old.

For His annual premium we divide what he purchased with his age as,

$30,000/ 26 = 1,153.84

Which is approximately be $1,154

Hence, His semiannually premiums = $1,154/2 = $577

And, His quarterly premiums =  $1,154/4 = $288.5

And, His monthly premiums = $1,154/12 = $96

4. Tom Harris is twenty-four.

He purchases $15,000 of ten-year term insurance.

For His annual premium we divide what he purchased with his age as,

$15,000/ 24 = $625

His semiannually premiums = $625/2 = $312.5

His quarterly premiums = $625/4 = $156.25

His monthly premiums = $625/12 = $52

5.  Emily Webster purchased a twenty-year endowment policy at age 27 with a face value of $25,000.

For His annual premium we divide what he purchased with his age as,

$25,000/27 = $926

His semiannually premiums =  $926/2 = $463

The difference between these payment options = $926 - $463 = $463

6. Tom Hornet purchases $7,000 of ten year term life. He is 31 years old.

For His annual premium we divide what he purchased with his age as,

$7,000/31 = $225.8

His quarterly premium is $226/4 = $56.5

The difference between the two options is $226 -  $56.5 = $170

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Since the digit "5" is a recurring (repeating) in the given decimal, its fraction is equal to 23/90.

A fraction can be defined as a numerical quantity which isn't expressed as a whole number. This ultimately implies that, a fraction is simply a part of a whole number.

In Mathematics, a fraction comprises two (2) main parts and these include the following:

Since the digit "5" is a recurring (repeating) in the given decimal, its fraction can be written as follows:

0.25555556 = (25 - 2)/90

0.25555556 = 23/90

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Answer:

1.5 more games to win 90% which would mean a total of 13.5 games.

80% of 15 = 12

10% of 15 = 1.5

12+1.5=13.5

The length of segment [tex] \overline{MN} [/tex] found using properties of an equilateral triangle and segment addition postulate is 10

Segment addition postulate states that a line AC contains a point B if we have AB + BC = AC

The sides of ∆PQR are equal to 5, therefore, ∆PQR is an equilateral triangle

According to the mid segment theorem, we have;

RQ || MN

RQ = 0.5 × MN

RP || ON

RP = 0.5 × ON

PQ || MO

PQ = 0.5 × MO

Therefore, from alternate interior angles theorem, we have;

‹PRQ = ‹RPM

‹PQR = ‹QPN

‹QRP = ‹RQO

However, ‹PRQ = ‹PQR = ‹QPR = 60°, which gives;

∆MRP and ∆QPN are equilateral triangles of side length 5

From which we have;

MR = RP = MP = 5

PN = QN = PQ = 5

MN = MP + PN; Segment addition postulate

Therefore;

MN = 5 + 5 = 10

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The graph that correctly models the situation is option B which has it that  A graph shows the hiking in the number of hours on the x-axis and distance in miles on the y-axis. The function starts from (0, 0), (3, 6), (4, 6), and (8, 16)

Given data

After 3 hours of hiking and at 6 miles from their starting point

one-hour break to eat lunch and take pictures

4 more hours, they reach their campsite 16 miles away from their starting point

x representing number of hours and y representing the distance travelled in miles

The started from origin

( 0, 0 )

3 hours of hiking and at 6 miles from their starting point

( 0 + 3, 0 + 6 ) = ( 3, 6 )

one-hour break to eat lunch and take pictures, no distance covered

( 3 + 1. 6 + 0 ) = ( 4, 6 )

4 more hours, they reach their campsite 16 miles away from their starting point. ( 16 hours is the total distance covered )

( 4 + 4, 16 + 0 ) = ( 8, 16 }

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The given expression (4 × 10) + (7 × 1/100)  expressed in decimal form is written as; 40.07

We want to find the decimal that is equivalent to;

(4 × 10) + (7 × 1/100)

Now expanding the brackets contents, we have;

40 + 7/100

Now, 7/100 when written in decimal form gives;

7/100 = 0.07

Thus, the given expression (4 × 10) + (7 × 1/100)  expressed in decimal form is written as;

(4 × 10) + (7 × 1/100)  

40 + 0.07 = 40.07

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If the equation is log x=5 then the value of 1/x is equal to 0.00001.

Given that the equation is log x=5.

We are required to find the value of 1/x.

Equation is basically the relationship between two or more variables that are represented in equal to form. It may be linear equation,quadratic equation and cubic equation and many more depending on the power of variables present in the equation. The given equation contains logarithm.

The equation is log x=5.

Take the base of the log and raise it to both the sides of the equation:

[tex]10^{log x}[/tex]=[tex]10^{5}[/tex]

x=100000     (log 100000=5)

1/x=1/100000

1/x=0.00001

Hence if the equation is log x=5 then the value of 1/x is 0.00001.

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The number of hours in which Jim will make $126 is equal to 9 hours.

What is the unit rate ?

An unit rate is a ratio that is used for comparing two different kinds of quantities which have different units.

It is given that Jim has made $238 after working for 17 hours.

If we try to find out the unit rate that how much he earn in 1 hour then it can be find out by dividing money earned by no. of hours he has worked.

So , the in 1 hour Jim will make money :

= 238 / 17

= $14

Now , we have to find out that how many hours he has to work to make 126. So , for this we need to divide it by 14 which is the unit rate.

The no. of hours in which Jim will make $126 will be :

= 126 / 14

= 9 hours

Therefore , the number of hours in which Jim will make $126 is equal to 9 hours.

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Answer:

  A.) P(t) = 130t +3330

  B.) P(16) = 5410

Step-by-step explanation:

Given the ordered pairs (t, P(t)) = (2, 3590) and (9, 4500), you want a linear model that describes the relation. You also want the value of P(16).

We can write the formula for P(t) starting with the point-slope equation for P in terms of t. To do that, we need the slope:

  m = (P2 -P1)/(t2 -t1)

  m = (4500 -3590)/(9 -2) = 910/7 = 130

The point-slope equation will be ...

  P -P1 = m(t -t1)

  P -3590 = 130(t -2)

Solving for P, we find ...

  P = 130t -260 +3590 . . . . . eliminate parentheses, add 3590

  P(t) = 130t +3330

The value of P(16) will be ...

  P(16) = 130(16) +3330 = 2080 +3330 = 5410

The moose population is predicted to be 5410 in 2006.

__

Additional comment

The value of t is years since 1990, so the relevant values are ...

  1992: t = 1992 -1990 = 2

  1999: t = 1999 -1990 = 9

  2006: t = 2006 -1990 = 16

Values of moose population by  linear model A.) P(t) = 130t +3330  B.) P(16) = 5410

What does the term "linear model" mean?

Given the ordered pairs (t, P(t)) = (2, 3590) and (9, 4500), you want a linear model that describes the relation. You also want the value of P(16).

A.) Linear model

We can write the formula for P(t) starting with the point-slope equation for P in terms of t. To do that, we need the slope:

 m = (P2 -P1)/(t2 -t1)

 m = (4500 -3590)/(9 -2) = 910/7 = 130

The point-slope equation will be

 P -P1 = m(t -t1)

 P -3590 = 130(t -2)

Solving for P, we find

 P = 130t -260 +3590 . . . . . eliminate parentheses, add 3590

 P(t) = 130t +3330

B.) Prediction

The value of P(16) will be

 P(16) = 130(16) +3330 = 2080 +3330 = 5410

The moose population is predicted to be 5410 in 2006.

(B) The value of t is years since 1990, so the relevant values are

 1992: t = 1992 -1990 = 2

 1999: t = 1999 -1990 = 9

2006: t = 2006 -1990 = 16

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