Square root of 64 over 25

Answers

Answer 1
Answer: **Refresh page if you see [ tex ]**

Knowing that 64 = 8^2\quad\text{and}\quad25 = 5^2, we have

\sqrt{(64)/(25)} = (√(64))/(√(25)) = \boxed{(8)/(5)}
Answer 2
Answer: so \sqrt{(64)/(25) }

that is equal to  ( √(64))/( √(25)) = (8)/(5)

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If the domain of the function F = {(x, y) | 2x + y = 7} is {1, 2, 3}, what is the range?

Answers

Answer:

The range of the function is {1,3,5}.

Step-by-step explanation:

The function is defined as

F=\{(x,y)|2x+y=7\}

The set of all possible inputs is called domain and the set of output is called range.

In other words the possible values of x are elements of domain and the values of y are the elements of range.

Since the domain is {1,2,3} and the function is

2x+y=7

Put x=1

2(1)+y=7

2+y=7

y=7-2

y=5

Put x=2

2(2)+y=7

4+y=7

y=7-4

y=3

Put x=3

2(3)+y=7

6+y=7

y=7-6

y=1

Since the possible values of y are 5,3 and 1, therefore the range of the function is {1,3,5}

6TH GRADE MATH. PLEASE HELP! 25 POINTS!

Answers

Answer:

Express as exponents) 1) 81 / 2) 4/9 3) -64

Challange: Use parenthesis) 1) 3b 2) 8x^3y^3 3)15x^2y^2

Evaluate) 1) 125 2) 81/256

Challenge) 9a^2b^2

True or flase) 1) flase 2)  false 3) true 4) false

Step-by-step explanation:

1/6(6-15d)<2/3(12d+15)
Solve

Answers

      ¹/₆(-15d + 6) < ²/₃(12d + 15)
¹/₆(-15d) + ¹/₆(6) < ²/₃(12d) + ²/₃(15)
          -1¹/₂d + 1 < 8d + 10
        + 1¹/₂d    + 1¹/₂d
                       1 < 9¹/₂d + 10
                   - 10             - 10
                      -9 < 9¹/₂d
               ²/₁₉(-9) < ²/₁₉(9¹/₂d)
                   ⁻¹⁸/₁₉ < d
                       d > ⁻¹⁸/₁₉

Solution Set: {x ∈ x > ⁻¹⁸/₁₉}, (⁻¹⁸/₁₈, ∞)

Name 3 pairs of numbers that have 5 as their greatest common factor (gcf). Use each number only once in your answer.

Answers


The greatest common factor of two variables or numbers can be determined by listing all of the factors of the two numbers and then determining which is the greatest among all. In this case, one pair can be 10 and 15, 20 and 25, and 35 and 45. 
so 3 pairs of nr. with gcf. the 5 

1. 5 and 10 what are 5*1 and 5*2
2. 15 and 20  --- 5*3 and 5*4
3. 25 and 30 --- 5*5 and 5*6 

hope helped 

5. What is the value of tan 45°?
A. √2/2
B. √3/2
C. 1
D. √3

Answers

If we use the unit circle:
sin 45° = √2/2
cos 45° = √2 / 2
tan x = sin x/ cos x
tan 45° = sin 45°/ cos 45° = √2 / 2  : √2 / 2 = 1
Answer: the value of tan 45° is C ) 1

The product of two numbers is 32. The first number, x, is one-half of the second number, y. Which system of equations can be used to find the two numbers? A. xy=32 x=1/2y B. xy=32 x=y-1/2 C. x+y=32 x=y-1/2 Dxty=32 x=1/2y

Answers

Answer:

Option A -  xy=32, x=1/2y

Step-by-step explanation:

Given : The product of two numbers is 32. The first number, x, is one-half of the second number, y.            

To find : Which system of equations can be used to find the two numbers.

Solution: Since, first number =x and second number = y

Situation 1 - 'The first number, x, is one-half of the second number, y'.  

\Rightarrow x=(1)/(2)y

Situation 2 - 'The product of two numbers is 32'

\Rightarrow x* y=xy=32

The above two situation matches with Option A.

Therefore, Option A is correct → xy=32 x=1/2y

Solving Situation 1 and 2 we get,

Put x value in situation 2

xy=32

(1)/(2)y* y=32

y^2=64

y=\pm8

put value of y in x,

x=(1)/(2)*(\pm8)

x=\pm4

Values arex=\pm4 ,  y=\pm8

Answer:

A

Step-by-step explanation:

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