Evaluate the expression below when x = 2.


3x2 - 2

x + 4

Answers

Answer 1
Answer:

The value of the 1st and 2nd expressions are 10 and 6 respectively.

What is an algebraic expression?

A mathematical expression made up of integer constants, variables, and algebraic operations is known as an algebraic expression.

How to solve this problem?

We have to find the values of the given expressions 3x² - 2 and x + 4 at x = 2.

Put x = 2 in 3x² - 2 and x + 4 to get the desired results.

Now, 3x² - 2 = 3(2)² - 2 =3(4) - 2 = 12 - 2 = 10

and x + 4 = 2 + 4 = 6

Therefore, the value of the 1st and 2nd expressions are 10 and 6 respectively.

Learn more about algebraic expressions here -

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Answer 2
Answer: as he or she said at the bottom the answer is quite correct here it is

3*2-2<2+4
6-2<2+4
4<2+4
4>x+4


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Nghiệm của phương trình sinx-cos2x=2

Answers

Answer:

Ki lekso?

Step-by-step explanation:

Kisu bujina

You earn $50,000 dollars per year and the federal tax rate is 10%. Your gross income isa. $5,000
b. $10,000
c. $45,000
d. $50,000

Answers

Answer:

d. $50,000

Step-by-step explanation:

Since, gross pay is the payment before charging any tax or deduction.

Given,

The original earning = $ 50,000,

Percentage of federal tax rate = 10%,

So, the gross income would be $ 50,000

Note : the gross income after deduction of any taxes is called total taxable income.

Hence, OPTION d is correct.

A because if you multiply 50,000 by .10 (10%) you'll get 5,000

If h(x) = x − 1 and j(x) = −4x, solve h[j(5)] and select the correct answer below.−21
−20
−19
−16

Answers

Answer:

Option A is correct

h[j(5)] = -21

Step-by-step explanation:

Given the functions:

h(x) = x-1 and

j(x) = -4x

Find the value of h[j(5)]

h[j(x)]

h[-4x]

Replace x with -4x in h(x) we have;

h[j(x)] = -4x-1

Substitute x = 5 we have;

h[j(5)] = -4(5)-1

h[j(5)] = -20-1=-21

Therefore, the value of h[j(5)] is, -21

-21. J(x)= -4(5)= -20 ; H[J(5)]= -20-1 = -21

Find a value for k such that the following trinomial can be factored x^2-8x+k

Answers

Answer:

16

Step-by-step explanation:

x^2-8x+k is a quadratic expression of the form ax^2 + bx + c.  Here a = 1, b = -8 and c = k.  Focus on x^2-8x and complete the square as follows:  Take half of the coefficient of x (that is, take half of -8) and square the result:

(-4)^2 = 16; if we now write x^2-8x+ 16, we'll have the square of (x - 4):  (x -4)^2.

Thus, k = 16 turns x^2-8x+k into a perfect square.

3x(-8)=29 what is x?

Answers

The variable X is -29/24

Answer: X= -29/24

(picture below shows my work but I just put it as a fraction)

Ray Cupple bought a basic car costing $26,500.00, with options costing $725.00. There is a 6% sales tax in his state and a combined $50.00 license and registration fee. What was Ray's total cost? A. $28,865.00
B. $28,911.50
C. $27,275.00
D. $28,908.50

Answers

Given:
cost:                        26,500
option:                          725
total                         27,225
tax  (27,225 * 6%)     1,633.50
total                         28,858.50
license & reg. fee           50.00
total cost               28,908.50  Choice D.

Answer:

D. $28908.5

Step-by-step explanation:

We have been given that Ray Cupple bought a basic car costing $26,500.00, with options costing $725.00.

So the cost of car after options costing will be: \$26,500+\$725=\$27,225.

Since there is a 6% sales tax in his state , so the cost of car after sales tax will be $27,225 plus 6% of $27,225.

\text{Cost of the car after sales tax}=\$27,225+((6)/(100)* \$27,225)

\text{Cost of the car after sales tax}=\$27,225+(0.06* \$27,225)

\text{Cost of the car after sales tax}=\$27,225+\$1,633.50

\text{Cost of the car after sales tax}=\$28,858.50

We are also told that there is a combined $50.00 license and registration fee, so the total cost of car will be $28,858.50 plus $50.

\text{Total cost of the car}=\$28,858.50+\$50

\text{Total cost of the car}=\$28908.50

Therefore, the total cost of the car is $28908.50 and option D is the correct choice.