WILL GIVE BRAINLIEST TO WHOEVER ANSWERS FASTEST!

Answers

Answer 1

Answer:

Answer:

speed i answerd first U.U

Step-by-step explanation:

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What is 12 x q greater than 12 but less than 24 Enter a positive value for q that makes this statement true. 12 x q is greater than 12 but less than 24.Immersive Reader

(3 Points)

2 3/4

2 1/2

1 6/8

1 3/4

1 1/2

5/6

5Question

(1 Point) wich one is it and i need 2 answer's

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Answer:

2 1/2 and 1 1/2

Step-by-step explanation:

Help please............

Answers

Answer:

(9x -2)(9x +2)

Step-by-step explanation:

Each of the terms in the difference is a perfect square, so the "perfect square trick" applies. The factors are the sum and difference of the square roots of the given terms.

√(81x²) = 9x
√4 = 2

81x² - 4 = (9x +2)(9x -2)

50 POINTS.Tell whether the ordered pairs is a solution of the system of linear inequalities. 4. (8, −2); y −6
8. (1, 3);2x + y −4, 3x − y ≤ 3

Answers

Answer:

4, or it could be 8 but mostly 4

Step-by-step explanation:

कम्प्युटरको गति मापन गर्ने एकाइहरूलाई वर्णन गर्नुहोस् ।

Answers

Answer:

मापनको एकाईलाई हर्ट्ज (हर्ट्ज) भनिन्छ, जुन प्रति सेकंड टेक्निकली एक चक्र हो, घडीको गति मापन गर्न प्रयोग हुन्छ। ... कम्प्युटरको घडी गति सामान्यतया मेगाहेर्ट्झ (मेगाहर्ट्ज) वा गिगाहर्ट्ज (GHz) मा मापन गरिएको छ। एक मेगाहेर्ट्ज प्रति सेकेन्ड १० लाख टिक्स बराबर हुन्छ, र एक गिगाहर्ट्ज बराबर एक सेकेन्ड टिक टिक प्रति सेकेन्ड।

- Use the unit circle to evaluate
the six trigonometric functions
of theta= 4pi

Answers

The six trigonometric functions, $\sin (\pi)/(4) =(1)/(√(2))$ , $\cos (\pi)/(4) =(1)/(√(2))$ , $\tan (\pi)/(4) =1$ , $\cot (\pi)/(4) =1$ , $\sec (\pi)/(4) =√(2)$ and $\csc (\pi)/(4) =√(2)$ .

Step-by-step explanation:

We have,

$(\pi)/(4)$

To write the six trigonometric functions = ?

$\sin (\pi)/(4) =(1)/(√(2))$

$\cos (\pi)/(4) =(1)/(√(2))$

$\tan (\pi)/(4) =1$

$\cot (\pi)/(4) =1$

$\sec (\pi)/(4) =√(2)$

$\csc (\pi)/(4) =√(2)$

∴ The six trigonometric functions, $\sin (\pi)/(4) =(1)/(√(2))$ , $\cos (\pi)/(4) =(1)/(√(2))$ , $\tan (\pi)/(4) =1$ , $\cot (\pi)/(4) =1$ , $\sec (\pi)/(4) =√(2)$ and $\csc (\pi)/(4) =√(2)$ .