Question 1:
4
Σ (-2)^k
k = 0
Question 2:
0
π (k^2 - 1)
k = -3
This is where you can get the special character just copy paste it plz
http://usefulshortcuts.com/alt-codes/maths-alt-codes.php
Please help me, thank you!
4
Σ (-2)^k
k = 0
Question 2:
0
π (k^2 - 1)
k = -3
This is where you can get the special character just copy paste it plz
http://usefulshortcuts.com/alt-codes/maths-alt-codes.php
Please help me, thank you!
-
upper case sigma, Σ, represents a sum. substitute integers from lower index to upper index and add results
4
Σ (-2)^k = (-2)^0 + (-2)^1 + (-2)^2 + (-2)^3 + (-2)^4
k = 0
= 1 - 2 + 4 - 8 + 16 = 11
upper case Pi, π, represents a product. substitute integers from lower index to upper index and multiply results
0
π (k^2 - 1) = [(-3)² - 1]∙[(-2)² - 1]∙[(-1)² - 1]∙[(0)² - 1]
k = -3
= 8∙3∙0∙(-1) = 0
hope that helps
4
Σ (-2)^k = (-2)^0 + (-2)^1 + (-2)^2 + (-2)^3 + (-2)^4
k = 0
= 1 - 2 + 4 - 8 + 16 = 11
upper case Pi, π, represents a product. substitute integers from lower index to upper index and multiply results
0
π (k^2 - 1) = [(-3)² - 1]∙[(-2)² - 1]∙[(-1)² - 1]∙[(0)² - 1]
k = -3
= 8∙3∙0∙(-1) = 0
hope that helps