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Bumek [7]
3 years ago
6

53 out of 100 erasers are blue. What percent of the erasers are blue?

Mathematics
2 answers:
Lilit [14]3 years ago
7 0
53/100 erasers are blue

53/100 = 0.53

0.53 = 53%

53% is your answer

hope this helps
kirza4 [7]3 years ago
4 0
53% is the final answer. :)
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At 4:00 A.M., the outside temperature was –28°F. By 4:00 P.M. that same day, it rose 38 degrees. What was the temperature at 4:0
miss Akunina [59]

Answer:

10°

Step-by-step explanation:

-28 + 38 = 10

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(2*2)^2-(3+(2*2)/(6-4) EXPLAINED PLEASE
Eva8 [605]

PEMDAS is an acronym that refers to the sequence of operations to be employed when solving equations with multiple operations. The solution of the given expression (2×2)² - [3+(2×2)]/(6-4) is 14.

<h3>What is PEMDAS?</h3>

PEMDAS is an acronym that refers to the sequence of operations to be employed when solving equations with multiple operations. PEMDAS is an acronym that stands for P-Parenthesis, E-Exponents, M-Multiplication, D-Division, A-Addition, and S-Subtraction.

As per the rule of PEMDAS, the given expression can be simplified as shown below.

(2×2)² - [3+(2×2)]/(6-4)

Step 1: Solving Parenthesis,

= 4² - (3+4) / (2)

= 4² - 4/2

Step 2: Solving exponents,

= 16 - 4/2

Step 3: Solving Divisions,

= 16 - 2

Step 4: Solving Subtraction,

= 14

Hence, the solution of the given expression (2×2)² - [3+(2×2)]/(6-4) is 14.

Learn more about PEMDAS here:

brainly.com/question/36185

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6 0
1 year ago
Write the real number 12 as a complex number
valkas [14]

A complex fraction is. Fraction at a whole number

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2 years ago
110$ for 16ft find the unit rate ​
Neporo4naja [7]

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6.875 dollars per feet

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3 years ago
Find the product of 30−−√ and 610−−√. Express it in standard form (i.E., ab√).
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we are given

\sqrt{30} *\sqrt{610}

we can radical formula

\sqrt{a} *\sqrt{b}=\sqrt{a*b}

we get

\sqrt{30} *\sqrt{610}=\sqrt{30*610}

\sqrt{30} *\sqrt{610}=\sqrt{3*61*100}

we can  also write as

\sqrt{30} *\sqrt{610}=\sqrt{100}*\sqrt{3*61}

\sqrt{30} *\sqrt{610}=10\sqrt{183}............Answer


7 0
3 years ago
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