Answer:
8+ 33
Step-by-step explanation:
8+33=41
8 (the smaller number) times 4 equals 32.
The number 33 is one more than 32.
Hope this helps!
<span>Ok so consider 100 divided by 11. remainder here is 1. Now consider the remainder when 100×100 is divided by 11. consider that you have one hundred hundreds, and each of them have a remainder of 1 when divided by 11. So, go through each of your hundred hundreds and divide it by 11, leaving remainder 1. Then collect up your remainders into a single hundred, and divide it by 11, leaving a remainder of 1. This process can be extended to dividing 100x100x100 by 11, and indeed, to dividing any power of 100 by 11.</span>
You use the equation a^2 + b^2 = c^2 and the parts include the hypotenuse which is across from the right angle(the diagonal part of the triangle) and this is also the c for the equation and the a and b are the two legs(the other lengths of the triangle) and to find one of these you plug what you know into the equation and go from there
do you have any good fruit and veggies for the next two
|2-4(3)|-2(-5-7)
10-2(-5-7)
10-2(-12)
10+24
34
The answer is 34
