find the number of sides of a regular polygon whose each exterior angle has a measure of 45°
Answers
Answer is 8 sides
Step-by-step explanation:
The sum exterior angle is 360
The sum exterior angle is 360 let side be n
The sum exterior angle is 360 let side be neach exterior angle is 45
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45n = 8
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45n = 8so the number of sides is 8
Answer:
Step-by-step explanation:
The sum exterior angle is 360
The sum exterior angle is 360 let side be n
The sum exterior angle is 360 let side be neach exterior angle is 45
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45n = 8
The sum exterior angle is 360 let side be neach exterior angle is 45NOTE multiplication sign is '*'45*n = 360n = 360/45n = 8so the number of sides is 8