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goldenfox [79]
4 years ago
6

How to do long division ​

Mathematics
1 answer:
Troyanec [42]4 years ago
7 0

Answer:

if you wanna do long division you have to simply just follow a procedure that is nice and easy so long division method is mainly need to find the square of a number with out using the prime factorization method the procedure is consisting of these of two steps

  • Obtain the number whose square root is to be computed

  • place bars every pair of digits starting with the unit digits .Also place a bar on one digit if any not forming a on the extreme left. each pair and the remaining one digit (if any) on the extreme left is called a period

  • think of the largest number whose square is less than or equal to the first period . if this number as the divisor and the quotient

  • put the question above the period and write the product of divisor and question just below the first period.

  • subtract the product of divisor and quotient from the first period and bring down the next point to the right of the remainder this becomes the next dividend.

  • double the question as it appears and enter It to the blank on the right for the next digits, as the next possible divisor.

  • think of a digit to fill the blank in step 6 in such a way that the product of new divisor and its digit is equal to or just less than the new dividend obtained in the step 5 .

  • subtract the product of the digits chosen in steps 7 and the new division from the dividend obtained in step 5 and bring down the next period to the right of the remainder of this becomes new dividend .

  • repeat the steps 5 6 and 7 till all the periods have been taken up .

  • obtain the quotient as a square root of the given number .

Hope it helps

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Strike441 [17]

Answer:

x

Step-by-step explanation:

30-4x>6x-10

Adding 10 to both sides.

10+30-4x>6x-10+10

40-4x>6x

Adding 4x to both sides.

4x+40-4x>6x+4x

40>10x

Dividing both sides by 10.

\frac{40}{10}>\frac{10x}{10}

4>x

∴ x

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D. 4,-1

Step-by-step explanation:

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3 years ago
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Hello,

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3 years ago
Greg and Erin start at the same point and begin running in different directions. Greg is running east at a speed of 7 miles per
AveGali [126]

Answer: The time at which the distance between the two is 150 miles is 1.3 hr.

Step-by-step explanation:

Step 1: Sketch the problem as shown in the attached image.

The problem can be solved using Pythagoras theorem since the sketch is a right angled triangle.

It follows the equation x² + y² = 15².

The distance covered by Greg is given by <em>x mi</em>, and that of Erin is given by <em>y mi</em>.

Step 2: To derive the distance covered by Erin and Greg, we use the formula <em>Speed = distance ÷ time.</em>

Which by cross-multiplying gives <em>distance = speed × time</em>.

Let time taken to cover the distance be <em>t h</em>.

Given that Speed of Erin is 9 mph and that of Greg is 7 mph.

Hence, distance covered by Greg, x = 7 × t = 7t.

Distance covered by Erin, y = 9 × t = 9t.

Step 3: Insert the terms x and y into the Pythagoras equation x² + y² = 15² and solve for <em>time t.</em>

(7t)² + (9t)² = 15²

49t² + 81t² = 225

(49 + 81)t² = 225

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      t² = 225/130

      t² = 1.730769231

       t = √1.730769231

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t = 1.3hr

Hence the time at which the distance between the two is 150 miles is 1.3 hr.

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Answer:

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Step-by-step explanation:

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