Like... 276 divided by 4... My 4th grade teacher is teaching us a way of long division, here are the steps. Divide, Multiply, Subtract Bring down, Repeat... Here is the example. 4 to 2, I cant make 2 with 4. 4 is too big, then i go to 27. the closest i can get is 6x4 to make 24. then on top i put 6, then i multiply 4x6 and put 24 down below 27. Then I subtract then bring down the 6. Next step, repeat. Do 4 divided by 3, the closest i can get to 4 is by doing 3x1 so i put the 1 up by the 6 then multiply 1x4. Which is 4, then i bring it down then subtract 36 - 4. You get 61 with a remainder of 4. :) Hope that helped and isn't too confusing!
X=0
Hope you have a great day
Answer:
re order is 90 bottles
Step-by-step explanation:
given data
shampoo in stock = 50 bottles
reserve = 35
stock record = 4 week
delivery = 3 week
average sale = 15 / week
to find out
what should be re ordered
solution
according to question we know that total week for order is
total week for order = 4 + 3 = 7 week
so total sale in 7 week is = 7 × average sale
total sale in 7 week = 7 × 15 = 105 bottles
and
he need more bottle = total sale - in stock
need bottle = 105 - 50
need bottle = 55
so order = need bottle + reserved bottle
order = 55 + 35
order = 90 bottles
so re order is 90 bottles
Just look at coefficient of highest power of x (leading coefficient): 6. It is x^2, so limf(x) x—>infinity and limf(x) x—>-infinity are both infinity
Fractions
The values are
Step-by-step explanation:
As we know the fractions whose numerators are 1 can be represented in exponents and vice versa provided that the power of the exponent is (-1) ,
like 1/a = a^(-1)
=
so accordingly
a)
4^(-1) or can be represented exponentially as ¼ .
⇒
Part b)
2^(-3) or
We can simplify the exponent so that the power should be equal to -1.
And, so = 8
So we can write the above the expression as 8^(-1) or
So the fraction corresponding to it is .
⇒
Part c)
3^(-4) now we can simplify the exponent so that the power of the exponent is -1.
And thus , (3 ^4)^(-1) = 81^(-1) =
So the fraction obtained is .
⇒
The values are