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kaylahill14211
16.10.2020 •
Mathematics
You start at (4, 6). You move up 4 units and down 8 units. Where do you end?
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Ответ:
Translation in right or left causes the x coordinate to change while translation in up or down causes the y coordinate to change.
Moving left or down causes the coordinates to be going negative.
Moving right or up causes the coordinates to be positive.
Original point (4, 6)
Up 4 units:
(4, 6 + 4) = (4, 10)
Down 8 units:
(4, 10 - 8) = (4, 2)
You end up at point (4, 2)
Ответ:
The product of the expression is![84 x^{11}](/tpl/images/0511/7197/33ad6.png)
Explanation:
The expression is![(4 x)(-3 x ^8)\left(-7 x^{2}\right)](/tpl/images/0511/7197/bacf7.png)
Let us simplify the expression by multiplying the first two terms.
Thus, we have,
First, multiplying the coefficients, we get,![4(-3)=-12](/tpl/images/0511/7197/e8172.png)
Since, the base x is common for both the terms, we can add the exponent.
Thus, we get,![x\left(x^{8}\right)=x^{1+8}=x^{9}](/tpl/images/0511/7197/a5bf6.png)
Thus, the simplification of the first two terms, we have,
Similarly, we shall multiply the terms
, we get,
Multiplying the coefficients, we have,![-12(-7)=84](/tpl/images/0511/7197/61fb9.png)
Adding the exponents, we have,![x^9\left(x^{2}\right)=x^{9+2}=x^{11}](/tpl/images/0511/7197/e16a3.png)
Thus, this gives![84 x^{11}](/tpl/images/0511/7197/33ad6.png)
Hence, the product of the expression is![84 x^{11}](/tpl/images/0511/7197/33ad6.png)