Solve the two-step equation. 5.1 = –3x – 4.2

Answers

Answer 1
Answer: 5.1 = -3x - 4.2 

9.3=-3x 

-3.1=x 



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Answers

Answer:

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A university's freshman class has 5000 students. 80% of those students are majoringin Computer Science. How many students in the freshman class are Computer
Science majors?

Answers

Answer:

4000 students

Step-by-step explanation:

Number of computer science majors = 80% of 5000

                                                              = 0.8 * 5000

                                                              = 4000

Answer:

4000

Step-by-step explanation:

5000 * .8 is 4000

F(x)= 2x+1/3x-4 H(x)=3x³-7EvaluateF(x)–¹And Fh(4)

Answers

f(x) = (2x + 1)/(3x - 4)
h(x) = 3x³ - 7

f(x) = (2x + 1)/(3x - 4)
y = (2x + 1)/(3x - 4)
y(3x - 4) = (3x - 4)((2x + 1)/(3x - 4))
y(3x) - y(4) = 2x + 1
3xy - 4y = 2x + 1
3xy - 2x = 4y + 1
x(3y) - x(2) = 4y + 1
x(3y - 2) = 4y + 1
(x(3y - 2))/(3y - 2) = (4y + 1)/(3y - 2)
x = (4y + 1)/(3y - 2)
y = (4x + 1)/(3x - 2)
f^(-1)(x) = (4x + 1)/(3x - 2)

f(h(4)) = 3x³ - 7
f(h(4)) = 3(4)³ - 7
f(h(4)) = 3(64) - 7
f(h(4)) = 192 - 7
f(h(4)) = 185

f^(-1)(x) - f(h(4)) =(4x + 1)/(3x - 2) - 185
f^(-1)(x) - f(h(4)) =(4x + 1)/(3x - 2) = (185(3x - 2))/(3x - 2)
f^(1)(x) - f(h(4)) =(4x + 1)/(3x - 2) = (555x - 370)/(3x - 2)
f^(-1)(x) - f(h(4)) =((4x + 1) - (555x - 370))/(3x - 2)
\f^(-1)(x) - f(h(4)) =((4x - 555x) + (1 - 370))/(3x - 2)
f^(-1)(x) - f(h(4)) =(-551x - 369)/(3x - 2)

Which of the following is a perfect square? A)154 B)169 C)279 D)115

Answers

A) 154 because it's an even number

Answer:

B

Step-by-step explanation:

Multiply two of the same will give you a perfect square like 13 x 13 is 169

What is 312% of 10.5 ?

Answers

312 % of 10.5=(312 / 100) (10.5)=(312*10.5) / 100=3276/100=32.76

or:

312% of 10.5=3.12 (10.5)=32.76

Answer: 312% of 10.5 is 32.76.

What is the graph of the inequality in the coordinate plane x ≥ 1

Answers

The graph would be a vertical line through x=1 (1,0), with shading to the left of it.

Answer: basically it would be whatever side the x is one indicating x is greater than 1

Step-by-step explanation: