Prove that the sum of a rational and an irrational is irrational? o Give a numerical example of a rational and an irrational number, whose sum is irrational.
o This statement is false and cannot be proven.
O Prove by way of contradiction that the sum of a rational and an irrational will result in a rational number.
O Prove by way of contradiction that the sum of an irrational and an irrational will result in a rational number

were is the equation

they are simplified

step-by-step explanation:

3

step-by-step explanation:

in standard form:

a= dictionaries

b= maps

you have to buy 3 dictionaries, so put a 3 next to the a (dictionaries) so that you can multiply them by each other.

a3+b= 60 (the amount of money you have)

we already know the cost of a=15 so replace a with $15

($15 x 3)+b=60

multiply 15 and 3 to get $45 and replace it with $45

45+b=60

and then replace b with 15 to get the total:

45+15=60

that means you have $15 left after buying 3 dictionaries.

15 divided by the cost of a map ($5) equals 3.

so you can buy 3 maps.

sorry if it was confusing!

answer is  

c.

36

step-by-step explanation: