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The question is not about the range of values. What must be true among the given options. So if - 14<x<w6, then c will satisfy this condition
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Enough debate man on a simple question, post a new one now
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Key word is must be


Option c says x is not equal to 14 but
We get x = 14 too.
That’s why c is not the answer

Now, I realized that question is not easy😅 cuz no one stands with A😅
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Key word is must be


Option c says x is not equal to 14 but
We get x = 14 too.
That’s why c is not the answer
Just take an L and move on
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You don’t ticket C, let us tick it. Ok. Now move on.
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Plzzz post some other question
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Can we have another question please?
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bb

You must submit your last question. If you do not submit (even if you select answer choice), the system here and on the real GMAT and in the GMAT Prep, will count it as a question that was NOT submitted and not answered and will penalize you. Make sure to submit all answer choices and get to the question review screen.
Thanks for the help ✨💯
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You can practice questions on GMAT Club by exploring various forums and applying necessary filters:


Make sure you are signed in to access features like the timer and the error log. To access forum quizzes or GMAT Club Tests, a subscription is required. GMAT Club Tests are well-known for their challenging quantitative problems.

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You can find verbal resources in Verbal Guides and Resources

Hope it helps.
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hi am new gmat and gmat clube
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Knacsi
X is lie between -14 & 26 but this one is not in option

But if u see in option every possibility of x is greater than -100 so this one is the answer
Thank you so much ... This helped... Got clarity now
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Knacsi
Now, I realized that question is not easy😅 cuz no one stands with A😅
It is. No matter whatever the value of x is, it MUST be greater than -100. It cannot be less than -100. (A) is the answer.
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To find the number of integers between 1 and 1000 that are not divisible by either 11 or 35, we can use the principle of inclusion-exclusion.
Step 1: Find the total number of integers between 1 and 1000.
There are 1000 integers between 1 and 1000, inclusive.
Step 2: Find the number of integers divisible by 11.
11, 22, 33, ..., 990 (91 integers)
Step 3: Find the number of integers divisible by 35.
35, 70, 105, ..., 980 (28 integers)
Step 4: Find the number of integers divisible by both 11 and 35 (their least common multiple, which is 385).
385, 770 (2 integers)
Step 5: Apply the principle of inclusion-exclusion.
Total integers - (integers divisible by 11 + integers divisible by 35 - integers divisible by both)
= 1000 - (91 + 28 - 2)
= 1000 - 117
= 883
However, this calculation excludes the integers 1 and 1000, which are not divisible by either 11 or 35. Therefore, we need to add 2 to the result.
883 + 2 = 885
But this is not among the answer choices. Let’s recheck our calculation.
Step 2: Find the number of integers divisible by 11.
11, 22, 33, ..., 990 (90 integers, not 91)
Step 3: Find the number of integers divisible by 35.
35, 70, 105, ..., 980 (28 integers)
Step 4: Find the number of integers divisible by both 11 and 35 (their least common multiple, which is 385).
385, 770 (2 integers)
Step 5: Apply the principle of inclusion-exclusion.
Total integers - (integers divisible by 11 + integers divisible by 35 - integers divisible by both)
= 1000 - (90 + 28 - 2)
= 1000 - 116
= 884
The correct answer is:
A. 884
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How to differentiate between fixed amount of increase based on original base number and compounding increase from the question language?
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Manender_Stoic
How to differentiate between fixed amount of increase based on original base number and compounding increase from the question language?
In what type of questions? Simple and Compound Interest?
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Exactly 18 months ago management in a certain retail electronics store began making monthly observations of the percentage of shoppers who appear to be *showrooming*—examining a product while in the store and then buying the product online from another store. The results of the observations were that the percentage of customers who appeared to be showrooming increased by 0.5% each month. If p is the percent of customers who appeared to be showrooming in their store x months after the monthly observations began and 10 months ago p was equal to 10.5%, which of the following equations most accurately models the findings of the management team for the past 18 months?

From this, I took 0.5% compounding increase for every subsequent month
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