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babunello [35]
3 years ago
7

What is the solution to the inequality 5.25 – b ≥ 6.5?

Mathematics
2 answers:
natita [175]3 years ago
7 0

- b \geqslant 6.5 - 5.25 \\

b \leqslant 1.25

bulgar [2K]3 years ago
5 0
<h2>Answer:</h2>

The solution to the inequality 5.25 – b ≥ 6.5 is:

                      b ≤ -1.25

i.e. in interval form it is:  (-∞,-1.25]

<h2>Step-by-step explanation:</h2>

We are given a inequality with a equality sign in terms of single variable b as follows:

                 5.25 – b ≥ 6.5

on subtracting both side by 5.25 we get:

          -b ≥ 6.5-5.25

  ⇒    -b ≥ 1.25

on multiplying both side by -1 we get:

                   b ≤ -1.25 or in interval form it is: (-∞,-1.25]

( As we know that on multiplying by a negative number the sign of the inequality get interchanged )

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The strategy is to work from a system with three variables and three equations down to something with two variables and two equations. In a two variable-two equation system, you can use either substitution or elimination.

First, let's organize the equations.

(1) x + y = 8

(2) y + z = 7

(3) x + z = 5

Now, we'll solve one of (1), (2), and (3) for a variable. The choice is yours, but we'll use equation (3) and solve it for x.

x + z = 5

x = 5 - z.

Now we put this into equation (1). Why (1)? It's the only one of (1) and (2) with x.

x + y = 8

5 - z + y = 8

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y - z - 3 to rearrange it.

Now look at this new equation - call it (4) and the original (2).

(4) y - z = 3

(2) y + z = 7

This is a system of two equations and two variables. Either substitution or elimination works here - let's use elimination because of the -z and +z.

y - z = 3

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We add them together and we have that 2y = 10. Divide on both sides and y = 5. One variable down, two to go.

Now we go back to original equation (2). Substitute y = 5 to find z.

y + z = 7

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Two down, one to go. Since we know z = 2, let's put it into (3) and find x. (Equation (1) with y = 5 works fine as well.)

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