Question: There are two ways to have 30 cents using six coins, either six nickels or one quarter and five pennies. For each of thecombinations of
There are two ways to have 30 cents using six coins, either six nickels or one quarter and five pennies. For each of thecombinations of coins given, find the minimum n such thatn(middle value coin) = (n – k)(largevalue coin) + k(small value coin).
Find the minimal number of dimes that can be replaced with anequal number of quarters and pennies combined.
Answer:_____________________________________________________
Find the minimal number of dimes that can be replaced with an equal number of quarters and nickels combined.
Answer:_____________________________________________________
Find the minimal number of nickels that can be replaced with anequal number of dimes and pennies combined.
Answer:_____________________________________________________
We have three types of birds at three prices: The large birdcosts 3 coins, the middle sized bird costs 2 coins and four chickscost 1 coin. Find the Diophantine solutions for 100 birds for 100coins, where the number of every kind of bird is a non-negativeinteger.
Write the equation for large birds in terms of chicks:_________________
Write the equation for middle sized birds in terms of chicks:_________________
What is the lower limit for the number of chicks? _________
What is upper limit for the number of chicks? _________
Find the four positive integer solutions of 100birds for 100 coins. (The solution where there are 0 large birds or0 middle sized birds do not count.)
Solution #1 = [____ __________] Solution #2 = [____ _____ _____]
Solution #3 = [____ __________] Solution #4 = [____ _____ _____]
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