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tester [92]
3 years ago
11

What is half of 126 and please explain

Mathematics
2 answers:
kenny6666 [7]3 years ago
6 0
Half of 126 is 63 because 63+63=126 and 126/2=63
mrs_skeptik [129]3 years ago
3 0
Half of 126 is 63 repeating. If you say 126 divided by 2 you get 63.
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Kenneth rode his skateboard 3 miles to the park and it took him 30 minutes. What was his speed
Contact [7]

Answer:

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3 years ago
Jonathon paid $237 for 15 pizzas, which included the $12 delivery charge. How much will he pay for 22 pizzas
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4 years ago
Wal-Mart buys paper plates for $3.25 and marks them up for 142%. How much do I buy them for?​
faltersainse [42]

Multiply the price by the percentage:

3.25 x 142% = 3.25 x 1.42 = 4.62

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3 0
2 years ago
Sketch a graph of<br> y=3(x − 2)(x + 1) (x – 4)<br><br> ASAPP!
Leno4ka [110]

Answer:

Use the distributive property to multiply 3 by x−2.

y=(3x−6)(x+1)(x−4)

Use the distributive property to multiply 3x−6 by x+1 and combine like terms.  y=(3x  2  −3x−6)(x−4)

Use the distributive property to multiply 3x  2 −3x−6 by x−4 and combine like terms. y =3x  3 −15x  2  +6x+24

Step-by-step explanation:

I also up a link there of a graph. Please tell me if you can open it. Hope this helps! :P

5 0
3 years ago
You have relatives living in the United Kingdom and in France. Suppose that you have purchased a prepaid phone card with a value
maxonik [38]

Answer:

a) 0.23x+0.21y=75

b) (For the Graph see the attached picture).

A possible solution for the inequality 0.23x+0.21y\leq75 would be any point inside the shaded region of the graph. For example (150,175) This is 150 minutes to the United Kingdom and 175 minutes to France.

0.23x+0.21y\leq75

0.23(150)+0.21(175)\leq75

34.5+36.75\leq75

71.25\leq 75

this inequality is true, so the number of minutes used for the United Kingdom and to France is valid.

Step-by-step explanation:

a)

In order to solve this problem, we must first set our variables:

x= Minutes to the United Kingdom.

y= Minutes to France

The greatest amount of money you can spend is $75 and each minute will cost $0.23 when calling to the United Kingdom and $0.21 when calling to France. So we can use this information to build our equation:

0.23x+0.21y=75.

b) So first, we need to convert our equation into an inequality where the total amount of money spent must be less than $75, so our inequality is:

[tex}0.23x+0.21y\leq75[/tex]

so now we can proceed and graph. This is graphed exactly as you would graph a regular linear equation. You need to find two points on the graph that will satisfy the equation. Plot them and then connect them with a straight line. For example:

First, let's solve the equation for y:

0.23x+0.21y=75

we start by moving the 0.23x to the other side of the equation so we get:

0.21y=-0.23x+75

and next we divide both sides of the equation into 0.21 so we get:

y=\frac{-0.23x+75}{0.21}

which yields:

y= -1.095x+357.14

next we need to pic an x-value so we can find the first ordered pair. Let's say I pick x=0. So we get:

y= -1.095x+357.14

y= -1.095(0)+357.14

y=357.14

so our first point is (0, 357.14)

And we can follow the same procedure for the second point. Let's say I pick x=1. In that case our second point is (1, 354.04). We can now plot them. Once the graph is drawn, we need to shade it, for which we will pick an ordered pair to the left and an ordered pair to the right of the line. For the left region let's pick the point (0,0) and for the right of the graph, let's pick the point (150,357).

So let's test the inequality for these two points:

First, let's use the point (0,0)

0.23x+0.21y\leq75

0.23(0)+0.21(0)\leq75

0\leq75

This proves that the left side of the graph is the side to be shaded. We can still use the other point and see what we qet:

(150, 357) and let's use it on our inequality:

0.23x+0.21y\leq75

0.23(150)+0.21(357)\leq75

109.47\leq75

Is a false statement, so only the region on the left will contain the possible number of minutes to do the phone calls to the UK and France.

A possible solution for the inequality 0.23x+0.21y\leq75 would be any point inside the shaded region of the graph. For example (150,175) This is 150 minutes to the United Kingdom and 175 minutes to France.

0.23x+0.21y\leq75

0.23(150)+0.21(175)\leq75

34.5+36.75\leq75

71.25\leq 75

This is a true statement so the possible solution is correct.

6 0
4 years ago
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