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What is an inverse property of subtraction?
Addition. Start with nothing. Add 10. Subtract 10. Or first subtract 10, then add 10. Result is back where you started.
How do you add 34 plus 56?
First you line them up like this.... 34 +56 _____ Then you start by adding 4+6= 10 so you carry the 1 from 10 up on top of the 3 then you add the 5+3=8 then you have to add the 1 to that so it would be 5+3+1=9 so your answer would be 90
What could you add to 542 to make it divisible by 10?
You would add 8 - making the number 550. 550 divided by 10 is 55.
Do you always regroup when adding?
only when the answer is 10 or more, for example, 14+18, you would add the four and the eight which would give you 12, you would keep the 2 and add it to the next part of the problem you would do, which is 1+1 (actually 10 plus 10) and then you add the one from the 12 and then you get 3. But if you were doing 4+4, you wouldn't have to.
How do you solve -2x plus 7 plus 5x equals 10?
well first you combine the x's, which would mean you have to add -2x and 5x which results 3x+7=10, then, you subtract 7 from 10, and get 3, and all you have is this : 3x=3 which would mean that x=1
What is the trick where you make someone get a specific number?
The trick is that you ask somebody to think of a number, double it, add 10, half it , take away the first number you thought of and your answer is 5 . This is because you asked them to add 10 and their answer was 5. it is just the same with other numbers as long as they are even. Say if you asked them to add 8, their answer would be 4 or if you asked them to add 6, their answer would be 3. You just half the number that you added and it will instantly get you their answer.
Why were the first 10 amendment add to construction?
They are the Bill of Rights and were put there so we would know our rights.
What is a triangler sequence?
Its a Sequence when you add 1 more number onto the last number you added on for example 1 is the first number you would add 2 which would make 3 then you would add 3 which would make 6 then you add 4 which would make 10 and so on.
How many calories are in one vodka soaked gummi bear?
Why would someone do that in the first place.
What is an inverse property of subtraction?
Addition. Start with nothing. Add 10. Subtract 10. Or first subtract 10, then add 10. Result is back where you started.
How do you add 34 plus 56?
First you line them up like this.... 34 +56 _____ Then you start by adding 4+6= 10 so you carry the 1 from 10 up on top of the 3 then you add the 5+3=8 then you have to add the 1 to that so it would be 5+3+1=9 so your answer would be 90
What are two numbers that multiply to -90 and add up to -10?
-100
What would you get if you add 10 tenths together?
One whole.
How do you explain ratio?
a ratio is a comparison between 2 or more things. To work ratio out, it will be easier if you separate it into parts. if you was to work out the ratio of money, you would add the ratio together. whatever the number is you convert into money. you would then times it by the first number of the ratio which is the answer of the first of the first part, then you add it to the second number, and then that is the answer to the ratio problem. This is an example: if you had to work out £100 and the ratio was 8:2 this is how you would do it. first part you add the 8 and the 2 together which is 10, convert that into money it is £10 second part you times the 8 and the £10 together which is £80 third part you times the 2 and the £10 together which is £20 then you put it in ratio which is £80:£20
Would you go out with someone who is 10?
yes because i am 10
What could you add to 542 to make it divisible by 10?
You would add 8 - making the number 550. 550 divided by 10 is 55.
What is the partial-sums method?
The partial sums method is a way to do addition in which you add up each place value separately, then add the results together. For instance, if you were adding 567 and 483, you would first add 500 and 400, then 60 and 80, then 7 and 3. You would then add the results, 900, 140, and 10, to get the answer, 1,050.
