"Before proceeding, I just wanted to clarify we wanted to check for the impact of showing content from non-friends in users’ feeds, and here non-friends I would assume could be anyone, but mainly like content creators, and I am not including ads here.
But I wanted to ask if there is any current logic as to what posts to show based on users' affinity to those posts, maybe basis the user engagement to Insta feed.
now objective of this would be to improve the engagement of the platform, as if users"
Dhruv S. - "Before proceeding, I just wanted to clarify we wanted to check for the impact of showing content from non-friends in users’ feeds, and here non-friends I would assume could be anyone, but mainly like content creators, and I am not including ads here.
But I wanted to ask if there is any current logic as to what posts to show based on users' affinity to those posts, maybe basis the user engagement to Insta feed.
now objective of this would be to improve the engagement of the platform, as if users"See full answer
"The distribution of daily search queries per user, as shown in the histogram, can be described as approximately normal (or bell-shaped) with a slight positive skew.
Key Characteristics:
Shape: The distribution is roughly symmetrical around its center, resembling a bell curve. This indicates that most users perform a moderate number of daily search queries.
Central Tendency: The peak of the distribution, representing the highest density of users, appears to be around **8"
Sam A. - "The distribution of daily search queries per user, as shown in the histogram, can be described as approximately normal (or bell-shaped) with a slight positive skew.
Key Characteristics:
Shape: The distribution is roughly symmetrical around its center, resembling a bell curve. This indicates that most users perform a moderate number of daily search queries.
Central Tendency: The peak of the distribution, representing the highest density of users, appears to be around **8"See full answer
"Missing Item - User ordered multiple items, few items are missing
Wrong Item - Entire order is wrong / there are items in the order that were never ordered
How is this measured ?
CSAT
Missing Items
Wrong Items
Step 1 :
Collect data on orders that reported missing / wrong items. Dive deep to understand if the problem is isolated to a specific metro/zip code/restaurant type (say fast food vs fine dine), time of day (lunch vs dinner), tenure of the courier on th"
Saurabh K. - "Missing Item - User ordered multiple items, few items are missing
Wrong Item - Entire order is wrong / there are items in the order that were never ordered
How is this measured ?
CSAT
Missing Items
Wrong Items
Step 1 :
Collect data on orders that reported missing / wrong items. Dive deep to understand if the problem is isolated to a specific metro/zip code/restaurant type (say fast food vs fine dine), time of day (lunch vs dinner), tenure of the courier on th"See full answer
"In the Transformer architecture, the decoder differs from the encoder primarily in its additional mechanisms designed to handle autoregressive sequence generation. Here's a breakdown of the key differences:
Self-Attention Mechanism:
Encoder: The encoder has a standard self-attention mechanism that allows each token to attend to all other tokens in the input sequence.
Decoder: The decoder has two types of self-attention. The first is the same as in the encoder, but the second is mas"
Ranj A. - "In the Transformer architecture, the decoder differs from the encoder primarily in its additional mechanisms designed to handle autoregressive sequence generation. Here's a breakdown of the key differences:
Self-Attention Mechanism:
Encoder: The encoder has a standard self-attention mechanism that allows each token to attend to all other tokens in the input sequence.
Decoder: The decoder has two types of self-attention. The first is the same as in the encoder, but the second is mas"See full answer
"To model ROI for a product launch, the first step is to define the timeline you're targeting Example 6 months post-launch, 1 year, or even 5 years.
Tip: Start with a 1-year ROI projection to estimate near-term returns, and build a 3-year projection to evaluate growth and scalability.
ROI is essentially the net return over that period:
Profit=Revenue (within timeline)−Total Cost (from project start)
Total Cost includes both fixed and variable costs incurred since t"
Himanshu G. - "To model ROI for a product launch, the first step is to define the timeline you're targeting Example 6 months post-launch, 1 year, or even 5 years.
Tip: Start with a 1-year ROI projection to estimate near-term returns, and build a 3-year projection to evaluate growth and scalability.
ROI is essentially the net return over that period:
Profit=Revenue (within timeline)−Total Cost (from project start)
Total Cost includes both fixed and variable costs incurred since t"See full answer
"Is it bad to get the answer a different way? Will they mark that as not knowing Bayes Theorem or just correct as it is an easier way to get the answer?
The way I went is to look at what happens when the factory makes 100 light bulbs. Machine A makes 60 of which 3 are faulty, Machine B makes 40 of which 1.2 are faulty. Therefore the pool of faulty lightbulbs is 3/4.2 = 5/7 from machine A and 1.2/4.2 = 3/7 from Machine B."
Will I. - "Is it bad to get the answer a different way? Will they mark that as not knowing Bayes Theorem or just correct as it is an easier way to get the answer?
The way I went is to look at what happens when the factory makes 100 light bulbs. Machine A makes 60 of which 3 are faulty, Machine B makes 40 of which 1.2 are faulty. Therefore the pool of faulty lightbulbs is 3/4.2 = 5/7 from machine A and 1.2/4.2 = 3/7 from Machine B."See full answer
"I would use A/B testing to see if the new feature would be incrementally beneficial. To begin the testing, we should define what's the goal of this testing. Let's say the new feature would increase the average number of trade by X. Then randomly assign the clients to two groups, control and test group. Control group doesn't see the new feature and the test group see the new feature. We could also stratified sampling if we want to make sure cover different customer segmentation. During this desig"
Jiin S. - "I would use A/B testing to see if the new feature would be incrementally beneficial. To begin the testing, we should define what's the goal of this testing. Let's say the new feature would increase the average number of trade by X. Then randomly assign the clients to two groups, control and test group. Control group doesn't see the new feature and the test group see the new feature. We could also stratified sampling if we want to make sure cover different customer segmentation. During this desig"See full answer
"What are outliers?
An outlier is any value which is very distant from the other values in a dataset. They are the result of the variability in the data which occurs due to errors in the data collection, recording, or processing process. They can mislead the results of statistical analysis and machine learning models.
How do we identify outliers?
There are a few ways to tackle outliers:
IQR: Any value that is beyond the upper bound and the lower bound is considered an outlier.
Boxplots: Po"
Neha A. - "What are outliers?
An outlier is any value which is very distant from the other values in a dataset. They are the result of the variability in the data which occurs due to errors in the data collection, recording, or processing process. They can mislead the results of statistical analysis and machine learning models.
How do we identify outliers?
There are a few ways to tackle outliers:
IQR: Any value that is beyond the upper bound and the lower bound is considered an outlier.
Boxplots: Po"See full answer
"P(A) = 0.6
P(B) = 0.4
P(D|A) = 0.05
P(D|B) = 0.03
Question asks to solve for P(A|D)
P(A|D) = (P(D|A) x P(A))/P(D) = (0.05 x 0.6)/(P(D|A) x P(A) + P(D|B) x P(B)) = (0.05 x 0.6)/(0.05 x 0.6+0.03 x 0.4) = 30/42 = 5/7 = 0.714
Notice above that P(D) = P(D|A) x P(A) + P(D|B) x P (B)"
Saurabh K. - "P(A) = 0.6
P(B) = 0.4
P(D|A) = 0.05
P(D|B) = 0.03
Question asks to solve for P(A|D)
P(A|D) = (P(D|A) x P(A))/P(D) = (0.05 x 0.6)/(P(D|A) x P(A) + P(D|B) x P(B)) = (0.05 x 0.6)/(0.05 x 0.6+0.03 x 0.4) = 30/42 = 5/7 = 0.714
Notice above that P(D) = P(D|A) x P(A) + P(D|B) x P (B)"See full answer
"It's mainly an experimentation technique for testing new features while the rest of the users are using the old product version of your product. In our case, we were using it for pre-release or announced release features for a specific group of users. We could at any point revert the experience or stop the feature and render the old product version of the product. Based on the success of the feature, we will then do a full rollout of the feature into production.
How does it work ?
Enable"
Karthik T. - "It's mainly an experimentation technique for testing new features while the rest of the users are using the old product version of your product. In our case, we were using it for pre-release or announced release features for a specific group of users. We could at any point revert the experience or stop the feature and render the old product version of the product. Based on the success of the feature, we will then do a full rollout of the feature into production.
How does it work ?
Enable"See full answer
"I would conduct a sample z-test because we have enough samples and the population variance is known.
H1: average monthly spending per user is $50
H0: average monthly spending per user is greater $50
One-sample z-test
x_bar = $85
mu = $50
s = $20
n = 100
x_bar - mu / (s / sqrt(n) = 17.5
17.5 is the z-score that we will need to associate with its corresponding p-value. However, the z-score is very high,
so the p-value will be very close to zero, which is much less than the standa"
Lucas G. - "I would conduct a sample z-test because we have enough samples and the population variance is known.
H1: average monthly spending per user is $50
H0: average monthly spending per user is greater $50
One-sample z-test
x_bar = $85
mu = $50
s = $20
n = 100
x_bar - mu / (s / sqrt(n) = 17.5
17.5 is the z-score that we will need to associate with its corresponding p-value. However, the z-score is very high,
so the p-value will be very close to zero, which is much less than the standa"See full answer
"In the expected value of a coupon problem, you calculated variance of a binomial distribution, and used the satandard deviation, square root of variance, to calculate the confidence interval. Will that approach work the same here?
For fair coin: (Heads = 0, tails = 1)
Var = 10 * (.5)(1-.5) = 2.5
Stdev = Sqrt(2.5) = 1.581
Mean = 5
Z-score = (Observed Val - Mean) / Stdev = (10 - 5) / 1.581 = 3.164
P val = 0.0008% (Slightly different from the video's solution of 0.00097)
Pros of this approach: It"
Connor W. - "In the expected value of a coupon problem, you calculated variance of a binomial distribution, and used the satandard deviation, square root of variance, to calculate the confidence interval. Will that approach work the same here?
For fair coin: (Heads = 0, tails = 1)
Var = 10 * (.5)(1-.5) = 2.5
Stdev = Sqrt(2.5) = 1.581
Mean = 5
Z-score = (Observed Val - Mean) / Stdev = (10 - 5) / 1.581 = 3.164
P val = 0.0008% (Slightly different from the video's solution of 0.00097)
Pros of this approach: It"See full answer