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Nina [5.8K]
3 years ago
7

(-x+3)-(-4x+2) Subtract Linear Expressions!

Mathematics
1 answer:
natulia [17]3 years ago
6 0
-4x^2+2x+12x-6=-4x^2+14x-6
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A 15-meter by 23-meter garden is divided into two sections. Two sidewalks run along the diagonal of the square section and along
Thepotemich [5.8K]

Solution:

We have re-drawn the given diagram, as we can see the given rectangle is actually divided into two parts.

one is Large square and the other one is a smaller rectangle.

Now we will apply the Pythagoras theorem in the larger triangle which is inside the square.

So we can write

Diagonal_1=\sqrt{15^2+15^2}= 21.213

Now we will apply the Pythagoras theorem in the smaller  triangle which is inside the smaller rectangle.

So we can write

Diagonal_2=\sqrt{15^2+8^2}= 17

The approximate sum of the lengths of the two sidewalks, shown as dotted lines=21.2+17=38.2 m

Hence the correct option is D

6 0
3 years ago
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Is (0,0) a solution to this system..
nirvana33 [79]
C is the answer because no solution doesnt leave off the x axist
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X=2y-1<br> 3x-2y=3<br> substitution method
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8 0
3 years ago
Kirk is taking an exam and has 1 1/2 hours to complete the test. He has used 1/3 of his time already. How much time has Kirk use
maks197457 [2]

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The sum of the ages of the father and his son is 42 years. The product of their ages is 185. Find the age of the father and the
Iteru [2.4K]

Let f and s be the ages of the father and the son. We have

\begin{cases}f+s=42\\fs=185\end{cases}

From the first equation we derive

f=42-s

Substitute this expression for f in the second equation and we have

(42-s)s=185 \iff -s^2+42s-185=0 \iff s^2-42s+185=0

The solutions to this equation are s=5 or s=37

Since the sum of the ages must be 42, the solutions would imply

s=5 \implies f=37,\quad s=37\implies f=5

We can only accept the first solution, since the second would imply a son older than his father!

4 0
3 years ago
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