ALGEBRA 1 help please!! Urgent

The values which are greater than -7, satisfies the inequality -2x  + 8 + 5x > 2x + 1.

Inequality shows relation between two expression which are not equal to each others.

The given inequality is,

-2x  + 8 + 5x > 2x + 1.

To find the value of x,

Simplify the inequality by using mathematical operations,

3x + 8 > 2x + 1

3x - 2x > 1 - 8

x > -7

The required solution for the given inequality is x > -7.

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The Maclaurin series for f(n) is 1.

The Maclaurin series for a function can be found using the formula: f(x) = f(0) + f'(0)x + f''(0)x^2/2! + f'''(0)x^3/3! + ...

In this case, f(0) = (0+1)! = 1, f'(0) = d/dx((0+1)!) = d/dx(1) = 0, f''(0) = d^2/dx^2((0+1)!) = d^2/dx^2(1) = 0, and so on.

Using these values, the Maclaurin series for f(n) is: f(n)(x) = 1 + 0x + 0x^2/2! + 0x^3/3! + ... = 1.

Answer:

A. (1,-4)

Step-by-step explanation:

L= (-1, 2)

(x,y)>(x+2, y-6)

(x,y)>(-1+2, 2-6)

(x,y)>(1, -4)

Answer:

The value of the car is 0.94 times the value of the car the previous year.

Answer:

Option C is correct

The value of the car is 0.94 times the value of the car the previous year.

Step-by-step explanation:

Given the function:

[tex]p(t) = 24,525(0.94)^t[/tex]

where,

p(t) represents the value of a new car

t is the number of years.

We have to find  the value 0.94 represent in this situation.

For t =0 years.

Initial value of car p(0) is 24,525

For t = 1 years

[tex]p(1) =24,525 \cdot 0.94[/tex]

For t = 2 years

[tex]p(2) =24,525 \cdot (0.94)^2[/tex] and so on...

Since;

[tex]\frac{p(2)}{p(1)} = 0.94[/tex]

⇒[tex]p(2) = 0.94 \cdot p(1)[/tex]

In general:

[tex]p(t) = 0.94 \cdot p(t-1)[/tex] where, t is the number of years.

⇒the value of the car is 0.94 times the value of the car the previous year.

Answer:

8 quarters; 19 dimes trust me i checked

Step-by-step explanation:

Answer:

The answer is 1/36

Step-by-step explanation:

Factorize the given complex expression first into simpler terms (x-2)^2, (x+5)^2 and (x-2)(x+5). After canceling the matching terms, you simplify to get (x-2)/(x+5)

This mathematical question involves the simplification of a fractional expression. The problem can be solved with factoring and canceling out matching terms found in both the numerator and denominator. Step by step solution would be:
((x2-4x+4) can be factored into (x-2)^2.
(x^2+10x+25) can be factored into (x+5)^2.
(x^2+3x-10) can be factored into (x-2)(x+5).
Thus, the whole equation will be converted into
((x-2)^2 / (x+5)^2) x ((x+5) / (x-2)(x+5)).
Cancel (x+5) and (x-2) from the numerator and denominator, which leaves:
(x-2)/(x+5).

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The edge that is skew to edge AD is edge GC

In geometry, skew edges refer to edges that are not in the same plane and do not intersect. They belong to non-coplanar lines or segments, implying that they extend in different directions. Skew lines, and consequently their edges, never meet and remain at a constant distance from each other.

From the figure

line AD and GC are Skew since they can never meet yet they are not parallel to each other.

Skew lines are non-intersecting, non-coplanar lines in three-dimensional space. They neither share common points nor lie in the same plane, demonstrating their distinct orientation and lack of intersection in a three-dimensional geometric context.

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I think the answer is $216.99 ?

Answer:

The amount of interest on the loan was of $214.57.

Step-by-step explanation:

Slingerland borrowed $8,000 at an 11% interest rate, thus having to pay $880 after a year.

As the loan was due on October 17, and the difference between July 20 and October 17 is of 89 days, using the exact interest method we can affirm that:

880 / 365 x 89 = X

2.41 x 89 = X

$214.57 = X

The amount of interest on the loan was of $214.57.

After removing 600 litres from a tank that was half full, it became one-third full. By setting up an equation, we determine that every 600 litres represents one-sixth of the tank's full capacity. Multiplying 600 litres by 6, we find the tank's full capacity is 3600 litres.

The question involves determining the total capacity of a tank based on information given about volume reductions and proportions of fullness. Initially, the tank is half full, but after removing 600 litres, it becomes one-third full. We can set up an equation to find out the total capacity of the tank (T).

Since removing 600 litres takes the tank from being half full to one-third full, that means 600 litres correspond to one-sixth of the tank's capacity because one half minus one-third equals one-sixth.

Now we set up our equation: 600 litres = T/6. To solve for T, we multiply both sides of the equation by 6:

Therefore, the full capacity of the tank is 3600 litres.

The inequality that represents the third side of the triangle is the third side < 13.

In mathematics, "inequality" refers to a relationship between two expressions or values that is not equal to each other. Therefore, inequality emerges from a lack of balance.

Given, A triangle has sides of length 3 cm and 10 cm.

From the rule of the triangle, The sides of a triangle rule assert that the sum of the lengths of any two sides of a triangle has to be greater than the length of the third side.

thus, we can say that

third side < 10 + 3

third side < 13

Therefore, The inequality third side < 13 is used to represent the triangle's third side.

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Final answer:

Using the Triangle Inequality Theorem, the third side of a triangle with sides of 3 cm and 10 cm must be greater than 7 cm and less than 13 cm.

Explanation:

To determine the possible length of the third side of a triangle given two side lengths of 3 cm and 10 cm, we use the Triangle Inequality Theorem. This theorem states that the sum of the lengths of any two sides of a triangle must be greater than the length of the third side. Therefore, the third side must be longer than 7 cm (10 cm - 3 cm) but shorter than 13 cm (10 cm + 3 cm).

Answer:

Option A is correct.

Step-by-step explanation:

Selecting eight members randomly and recording whether each member is wearing a blue shirt.

A binomial experiment is defined as a statistical experiment which consists of n repeated trials. Only two possible outcomes are possible in each trial- either its a success or a failure. Here the probability of success remains the same on every trial.

Here, in 8 members the person wearing blue will be a success others will be a failure outcome.

Answer:

12

Step-by-step explanation:

I did the test

Answer:

m∠BDR=63°  

Step-by-step explanation:

It is given that  line DR tangent to Circle O and m∠BCD=63°, then the measure of the angle BDR can be determined as:

Since, angle BDR is made between the chord and the tangent, and we know that the angle between a chord and a tangent through one of the end points of the chord is equal to the angle in the alternate segment, therefore

m∠BCD=m∠BDR=63°

Hence, the measure of angle BDR=63°.