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Arada [10]
4 years ago
14

What is 25 times 50?

Mathematics
1 answer:
garri49 [273]4 years ago
7 0
\ \ \ _2\\\ \underline{} \ \ \ 25\\\underline{\times\ 50}\\+ \ \ 0\\\underline{1250}\\\boxed{1250}

Set up your multiplication like so, with the 25 and 50 lined up.
We focus on the first digit on the bottom number, 0, and multiply this by our first digit on the top number, 5. This leaves us with 0. We write that, then multiply the 0 by the next digit 2, and we still have zero.

Go to the next digit in our bottom number, the 5. Add a zero one line below, then we multiply 5×5 to get 25...put down the 5, carry the 2...5×2 = 10 + the 2 = 12 and we are left with 1250.

Add 0 + 1250 and our answer is 1250.
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One technique that you can apply when solving such a problem is trial and error. We try to use each equation to prove that a given value of <em>x</em> on the table given will correspond to the value of <em>y</em> on the table.

a) Let's try to put x = 3 for the first equation and we must get an answer equal to 2.25.

y=7.72(3)-29.02=-5.86_{}

Since the value of <em>y</em> is not equal to 2.25 and the deviation is too large. this equation is not a good model,

b) We put x = 3 on the second equation and solve for <em>y</em>

y=-7.52(3)^2+0.19(3)+3.26=-63.85

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c) We put <em>x</em> = 3 on the third equation and solve for <em>y,</em>

y=0.4(3)^2+0.79(3)-4.93=1.04

Again, the value that we get is not equal to 2.25, hence, this equation is not a good model. But since its value is close to 2.25, we try to other values of <em>x</em>. If x = 5, we get

y=0.4(5)^2+0.79(5)-4.93=9.02

which has a slight deviation on the given value of <em>y</em> on the table for <em>x</em> = 5. let's try for <em>x</em> = 7. We have

y=0.4(7)^2+0.79(7)-4.93=20.2

and the answer has a small deviation compared to the actual value given. The other values of <em>x</em> can again be put on the equation and check their corresponding value of <em>y</em>, and the resulting values are as follows

\begin{gathered} y=0.4(8)^2+0.79(8)-4.93=26.99 \\ y=0.4(12)^2+0.79(12)-4.93=62.15 \\ y=0.4(14)^2+0.79(14)-4.93=84.53 \end{gathered}

And as you can see, the deviation of values from the table to calculated becomes smaller. Hence, this is the best model.

d) We put <em>x</em> = 3 on the third equation and solve for <em>y,</em>

y=4.19(1.02)^3=4.45_{}_{}

Again, the value that we get is not equal to 2.25, hence, this equation is not a good model. But since its value is close to 2.25, we try to other values of <em>x</em>. If x = 5, we get

y=4.19(1.02)^5=4.63

where the answer's deviation is too large compared to the value of <em>y</em> if x = 5 on the table given.

Based on the calculations used above, the best equation that can be a good model is equation 3.

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while 10 would consume 8 spoon in mix A

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