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liubo4ka [24]
4 years ago
6

SHOW WORK !!! ILL GIVE YOU BRAINLIST HAVE TO GET IT RIGHT !!!

Mathematics
2 answers:
jek_recluse [69]4 years ago
7 0

Answer:

h(6)=11

Step-by-step explanation:

to find h(6), you substitute 6 for the t, so the new problem will be:

h(6)= /6+2/ + 3

next you add: 6+2= 8, so the problem is now: h(6)=/8/+3

the absolute value of 8 is 8, so the problem is: h(6)=8+3

now you just add 8+3 and that equals 11, so: h(6)=11

and that's your answer.

hope this helps

Artyom0805 [142]4 years ago
6 0

Answer:

h(6)=11

Step-by-step explanation:

h(6)=|6+2|+3

        6+2=8

h(6)=|8|+3

     8+3=11

h(6)=11

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Twice the difference of a number and 8 is equal to three times the sum of the number 2
exis [7]

Answer:

-22

Step-by-step explanation:

Let the unknown be x,

Step 1: You first write the question in equation form,

2(x-8)=3(x+2)

Step 2: You clear the brackets by multiplying the number outside with the numbers inside the bracket,

2x-16=3x+6

Step 3: Collect like terms,

2x-3x=6+16

Step 4;Solve

2x-3x=6+16

-x=22

<em>Therefore </em><em>x=</em><em>-</em><em>2</em><em>2</em>

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3 years ago
The price of each rug is found by multiplying the area of the rug by the price per square foot. the price for all 4 rug designs
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The deco rug is the most expensive at $806.25
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4 years ago
use the angle diagram to solve for x and y. state the angle relationships used to write your equations. show all work when solvi
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X=20

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Step-by-step explanation:

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8 0
4 years ago
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A researcher for a paint company is measuring the level of a certain chemical contained in a certain type of paint. If the paint
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Answer: The sample should contain 4870 cans of paint.

Step-by-step explanation:

According to the given information , we have

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Margin of error : E=0.01

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Formula to find the sample size :

n=p(1-p)(\dfrac{z_{\alpha/2}}{E})^2

i.e. n=0.10(1-0.10)(\dfrac{2.326}{0.01})^2

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5 0
4 years ago
I will give you brainliest, if you provide an accurate explanation.
Molodets [167]

Answer:

sqrt(i) =0.707106781 + 0.707106781 i

Most of the numbers we know, and work with, are Real Numbers. The Real Number System includes counting numbers, fractions, terminating decimals, positive numbers, negative numbers, zero, repeating decimals, never ending and non-repeating decimals, numbers that are expressed as radicals, and even pi (π).

The natural numbers are the set of counting numbers

• There are infinitely many numbers in a set of numbers.

• The natural numbers are "closed" under addition and multiplication.

The addition of two natural numbers creates another natural number.

The multiplication of two natural numbers creates another natural number.

closed under addition and multiplication.

BUT ...

The subtraction of two natural numbers does NOT necessarily create another natural number

The division of two natural numbers does NOT necessarily create another natural number  

The whole numbers are the set of counting numbers (natural numbers) along with zero

   

• There are infinitely many numbers in this set of numbers.

• The set of whole numbers is "closed" under addition and multiplication.

Integers:

• The integers are the set of all of the natural numbers,

    plus their additive inverses and zero

• The integers are "closed" under addition, multiplication and subtraction,

    but NOT under division

Rational Numbers:

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• Integers are rational numbers since 5 can be written as the fraction 5/1.

• Decimals which terminate are rational numbers.

• Decimals which have a repeating pattern are rational numbers. 1/3 = 0.3333333...

• The rational numbers are "closed" under addition, subtraction, and multiplication. Under division, we run into the problem of division by 0, which makes the statement that "the rationals are closed under division" false. Some texts state that "the rationals are closed under division as long as the division is not by zero" which is a true statement.

Irrational Numbers:

The irrational numbers are the set of number which can NOT be written as a ratio (fraction).

• Decimals which never end nor repeat are irrational numbers.

• Irrational numbers are "not closed" under addition, subtraction, multiplication or division.

• Examples of irrational numbers: rad2, π

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4 years ago
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