Type the missing numbers in this sequence: _____, -44, -45, _____, -47, -48

Find Pattern: We need to find the pattern in the sequence to figure out the missing numbers. Looking at the given numbers, it seems like the sequence is decreasing by 1 each time. Let's check this by subtracting the next number from the previous one: -45 - (-44) = -1.Apply Pattern: Now, let's apply this pattern to find the missing number before -44. If we add 1 to -44, we get -43. So, the first missing number should be -43.Find Missing Numbers: Next, we need to find the missing number after -45. Following the pattern, if we subtract 1 from -45, we get -46. So, the second missing number should be -46.Double-Check Pattern: Let's double-check our pattern to make sure we didn't make any mistakes. -43, -44, -45, -46, -47, -48... Yep, it's decreasing by 1 each time.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Type the missing numbers in this sequence: $\newline$ $\_\_\_\_$ , $-44$ , $-45$ , $\_\_\_\_$ , $-47$ , $-48$

View step-by-step help

Full solution

Q. Type the missing numbers in this sequence:

\newline

\_\_\_\_

-44

-45

\_\_\_\_

-47

-48

Find Pattern: We need to find the pattern in the sequence to figure out the missing numbers. $\newline$ Looking at the given numbers, it seems like the sequence is decreasing by $1$ each time. $\newline$ Let's check this by subtracting the next number from the previous one: $-45 - (-44) = -1$ .
Apply Pattern: Now, let's apply this pattern to find the missing number before $-44$ . If we add $1$ to $-44$ , we get $-43$ . So, the first missing number should be $-43$ .
Find Missing Numbers: Next, we need to find the missing number after $-45$ . Following the pattern, if we subtract $1$ from $-45$ , we get $-46$ . So, the second missing number should be $-46$ .
Double-Check Pattern: Let's double-check our pattern to make sure we didn't make any mistakes. $\newline$ $-43, -44, -45, -46, -47, -48$ ... Yep, it's decreasing by $1$ each time.