Find the following product-250-5 x y x z-y 10

To find the product, we will use distributive law as follows: 250.5xyxz+y10=250.5xy #215;xz+250.5xy #215;y10=250.5x1+1yz+25.05xy1+1=250.5x2yz+25.05xy2 Thu ...

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Standard XII

Mathematics

Integration by Partial Fractions

Find the foll...

Question

Find the following product:
250.5xy $(x z + \frac{y}{10})$

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Solution

To find the product, we will use distributive law as follows:

$250.5 x y (x z + \frac{y}{10}) = 250.5 x y \times x z + 250.5 x y \times \frac{y}{10} = 250.5 x^{1 + 1} y z + 25.05 x y^{1 + 1} = 250.5 x^{2} y z + 25.05 x y^{2}$

Thus, the answer is $250.5 x^{2} y z + 25.05 x y^{2}$ .

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Find the following product: 250.5xyxz+y10

To find the product, we will use distributive law as follows: 250.5xyxz+y10=250.5xy×xz+250.5xy×y10=250.5x1+1yz+25.05xy1+1=250.5x2yz+25.05xy2 Thus, the answer is 250.5x2yz+25.05xy2.

Find the following product:
250.5xy $(x z + \frac{y}{10})$

To find the product, we will use distributive law as follows:

$250.5 x y (x z + \frac{y}{10}) = 250.5 x y \times x z + 250.5 x y \times \frac{y}{10} = 250.5 x^{1 + 1} y z + 25.05 x y^{1 + 1} = 250.5 x^{2} y z + 25.05 x y^{2}$

Thus, the answer is $250.5 x^{2} y z + 25.05 x y^{2}$ .