Given an input, print all exponents where the base and power sum to the input So this is my first challenge on this site.

The challenge is to take in an input integer \$n\$, which will be positive, and print, in ascending order (\$1\$ to \$n\$, including n), the output of \$i^{(n-i)}\$ (where \$i\$ is the current integer).  

Example

Given the input 5, the program will print:

1  
8  
9  
4  
1  


\$1^4\$ is 1 and \$1+4=5\$
\$2^3\$ is 8 and \$2+3=5\$
\$3^2\$ is 9 and \$3+2=5\$
\$4^1\$ is 4 and \$4+1=5\$
\$5^0\$ is 1 and \$5+0=5\$

Input and Output

Input will be in the form of a positive integer.
Output will be a list of numbers, delimited by either commas or new lines.

This is code-golf, so shortest code wins.
APL (Dyalog Unicode), 8 5 bytes

⍳*⊢-⍳

Try it online!
Anonymous prefix tacit function. TIO tests for the range [1..10].
Thanks @lirtosiast for 3 bytes.
How:
⍳*⊢-⍳ ⍝ Tacit function
    ⍳ ⍝ Range. ⍳n generates the vector [1..n].
  ⊢- ⍝ Subtracted from the argument. The vector is now [n-1,n-2,...,0]
⍳*    ⍝ Exponentiate using the range [1..n] as base. The result is the vector
      ⍝ [1^(n-1), 2^(n-2), 3^(n-3),...]