118% + Q. What is the greatest number of friends you can invite to an arcade using the coupons su that the tokens and the slices of pizza are equally spilt between you and your friends with none left over? How many slices of pizza and tokens will each person receive? SPECIAL Newton 2 Large 1 Topping Pizzas (24 Total Slices) + 90 Tokens Creado $44.99 Valid with coupon only in participatig U.S. stores. Cannot be combined with any other offer. No cash value. OBIM Entertainment. Expires 06/23
Answers
Given : Total Slices = 24
Total token = 90
tokens and the slices of pizza are equally spilt between you and your friends with none left over
To Find : greatest number of friends that can be invited
Solution:
greatest number of friends that can be invited will be = n
then total people between which slices and coupon to be distributed = n + 1
Hence n + 1 = HCF (24 , 90)
=> n = HCF (24 , 90) - 1
24 = 2 * 2 * 2 * 3 = 2³ * 3¹
90 = 2 * 3 * 3 * 5 = 2¹ * 3² * 5
HCF = product of common factors of least power
HCF = 2¹ * 3¹ = 6
n = 6 - 1 = 5
Hence greatest number of friends that can be invited is 5
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Answer:
Given : Total Slices = 24
Total token = 90
tokens and the slices of pizza are equally spilt between you and your friends with none left over
To Find : greatest number of friends that can be invited
Solution:
greatest number of friends that can be invited will be = n
then total people between which slices and coupon to be distributed = n + 1
Hence n + 1 = HCF (24 , 90)
=> n = HCF (24 , 90) - 1
24 = 2 * 2 * 2 * 3 = 2³ * 3¹
90 = 2 * 3 * 3 * 5 = 2¹ * 3² * 5
HCF = product of common factors of least power
HCF = 2¹ * 3¹ = 6
n = 6 - 1 = 5
Hence greatest number of friends that can be invited is 5
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