Mathematics, 30.10.2021 04:20 tommyaberman

I have to show my work if you help me show my work ill give brainliest

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Answer from: kingjustin0825

Step-by-step explanation:

20.00

-3.58

-----------------------

Ok so first part is 0-8 which won't work so you need to borrow from the one on the left. The left is also 0, so the second zero needs to borrow from the next number on the left. That one is once again another 0 which also needs to borrow. Finally we reach a 2, which becomes 1 because it gives the 0 on it's right 1. So the zero on it's right becomes 10, but the others still need to borrow. So the zero that's now a ten will give 1 to the one on IT'S right. So the zero that used to be 10 is now 9, and the zero next to it is 10. Finally the zero that is currently 10 gives to the one on the furthermost right, making the last zero a ten and the one that gave becomes a 9. Here's what it looks like now:

Check the file 1

So now you subtract normally, using the numbers that aren't crossed

I know this was long but hope you understood!

I have to show my work if you help me show my work ill give brainliest

Answer from: Quest

the system of inequity is

$y\leq -x+4$

$3y> x$

step-by-step explanation:

from the given graph it is noticed that we have two related lines. one is solid and another is dashed.

if a line passing through two points, then the equation of line is

$y-y_1=\frac{y_2-y_1}{x_2-x_1}(x-x_1)$

the solid line passing through the points (0,4) and (4,0).

$y-4=\frac{0-4}{4-0}(x-0)$

$y=-x+4$

the related equation of solid line is $y=-x+4$ .

similarly, find the related equation of dashed line. the dashed liune passing through the points (0,0) and (3,1).

$y-0=\frac{0-1}{3-0}(x-0)$

$3y=x$

the related equation of dashed line is $3y=x$

from the given graph it is noticed that the point (0,1) lies on the shaded region, therefore the point (0,1) must be satisfied by the related equations.

check the related equations by the point (0,1).

$1=-0+4$

$1=4$

this statement is true if the sign of inequality is < instead of equality. since it is an solid line therefore the sign of inequality will be $\leq$ . the required inequality is