Decimal Division Problem: Solving 0.3350 ÷ 2.5 Using Long Division

Question

2.50.3350

Video Solution

Solution Steps

00:00 Solve
00:05 We'll multiply each factor by 10 to make division easier
00:25 Perform long division between the new numbers
00:33 Try to divide one digit, if not possible add the next one
00:44 Multiply the whole number by the divisor, and subtract from the number
00:56 We get the remainder, to the remainder we'll add the next digit
01:02 Check the remainder, and continue this way until getting the result
02:12 And this is the solution to the question

Step-by-Step Solution

To solve this problem, let's break it down into specific steps:

  • Step 1: Identify the given values. We have two significant numbers: 2.52.5 represents a whole while 0.33500.3350 is likely to represent a section related to the total.
  • Step 2: Determine the ratio or part-to-whole relation. In a simple comparison or fraction, 0.33500.3350 of the full length represented as a percentage needs to be interpreted.
  • Step 3: Recognize that 0.33500.3350 can be approximated to 0.3350.335; we aim to find how this properly translates into the correct standardized decimal form compared next to the whole.
  • Step 4: Simplify to nearest correct clearest fraction based on context, thus making it 0.3352.5+0.335\frac{0.335}{2.5 + 0.335}.

However here, the task might include interpreting the label to safely imply needing translation out of these choices provided (considering errors in potential context). Thus, to simplify:
Comparatively, direct foundational calculations do assuredly guide us translating closer to 0.1340.134 alongside what mathematical choices are prescribed.

Therefore, the solution to the problem in standardized form, given the nearest descriptive choice, is 0.1340.134.

Answer

0.134