Write 144 an exponent by using 12 as the base

Answers

Answer 1
Answer: You would write 12². 12 times 12 equals 144.

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Namd the terms in the expression

3n + 4p + 2

Answers

The terms are 3n, 4p, and 2.

Can anyone help me with primary 5 hw ?

Answers

b) 28×50, then take the answer - 1100

2cos^2x+sinx=2 domain restriction 0,2pi

Answers

2\cos ^( 2 ){ x } +\sin { x } =2\n \n 2\left( 1-\sin ^( 2 ){ x }  \right) +\sin { x } =2\n \n 2-2\sin ^( 2 ){ x } +\sin { x } =2

\n \n 2\sin ^( 2 ){ x } -\sin { x } +2-2=0\n \n 2\sin ^( 2 ){ x } -\sin { x } =0\n \n \sin { x } \left( 2\sin { x } -1 \right) =0

\therefore \quad \sin { x } =0\n \n \therefore \quad x=0,\quad \pi ,\quad 2\pi

\therefore \quad 2\sin { x } -1=0\n \n 2\sin { x } =1\n \n \sin { x } =\frac { 1 }{ 2 } \n \n \therefore \quad x=\frac { \pi  }{ 6 } ,\quad \frac { 5\pi  }{ 6 }

Which expression could be used to solve this problem?Bart practices piano every day. First he practices songs for 20 minutes. Then he practices scales for 15 minutes. How much time does Bart practice piano in 3 days?


A.
3 × (20 – 15)

B.
20 × (15 + 3)

C.
3 × (20 + 15)

D.
20 × (15 – 3)

Answers

Answer:

C. 3 × (20 + 15)

Step-by-step explanation:

If Ben practices this way every day, then the amount of time should be the same.

20 minutes of song practice, 15 minutes of scale practice.

20+15=35

multiply the 35 minutes per day by three

35 times 3 equals 105

So the answer is C.

3 × (20 + 15)

3(35)=105

Answer:

C. 3 x (20 + 15)

Step-by-step explanation:

You have to add 20 + 15 to get 45 so the 20 + 15 goes in the (). It says how much time he has practiced in 3 days so you have to multiply the things in the () by 3 so the 3 goes out side the ().

Square roots of -1.69 is

Answers

Answer:

1.3i

Step-by-step explanation:

Answer:

1.3

Step-by-step explanation:

it would turn from a negative to a positive.

Given x(y + 2) = 3x + y, express y in terms of x.​

Answers

Answer:

y = (x)/(x-1)

Step-by-step explanation:

Given

x(y + 2) = 3x + y ← distribute parenthesis on left side

xy + 2x = 3x + y ( subtract 2x from both sides )

xy = x + y ( subtract y from both sides )

xy - y = x ← factor out y from each term on the left side )

y(x - 1) = x ← divide both sides by (x - 1)

y = (x)/(x-1)