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mestny [16]
4 years ago
9

Solve the simultaneous equation

Mathematics
1 answer:
Mashutka [201]4 years ago
3 0

First of all, we can simply the first and second equations by 2 and 3, respectively, to get


x+y+2z=12

2x+y=5

y+2z=11


If we subtract the third equation from the first, we already figure out that x=1. The system becomes


y+2z=11

y=3

y+2z=11


so we know y=3 as well. Let's plug the values for x and y in any of the three equations to get


y+2z=11 \iff 3+2z=11 \iff 2z=8 \iff z=4


So, the solution is x=1, y=3, z=4

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Step-by-step explanation:

Solution:

We need match the numbers with given set of numbers.

Now,

5 thousands ⇒

So we can say that from given set of the numbers we need to find the number 5 belongs in thousands place.

So we can say that the number 5 in thousands place from given of number is ;

5 Thousands ⇒ 45,089

8 Hundreds ⇒

So we can say that from given set of the numbers we need to find the number 8 belongs in hundred place.

So we can say that the number 8 in Hundred place from given of number is ;

8 Hundreds ⇒ 958,823

3 Millions ⇒

So we can say that from given set of the numbers we need to find the number 3 belongs in millions place.

So we can say that the number 3 in Millions place from given of number is ;

3 millions ⇒ 3,072,700

2 Ten thousands ⇒

So we can say that from given set of the numbers we need to find the number 2 belongs in Ten thousands place.

So we can say that the number 3 in Ten Thousands place from given of number is ;

2 Ten thousands ⇒ 7,426,580

7 Hundred thousands ⇒

So we can say that from given set of the numbers we need to find the number 7 belongs in Hundred thousands place.

So we can say that the number 7 in Hundred Thousands place from given of number is ;

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