Math, asked by abhishekrajbhar48, 5 months ago

3m⁵ - 7m + 5m³+2
write the polynomial in Standard form​

Answers

Answered by HanitaHImesh
0

Given,

3m⁵ - 7m + 5m³+2

To find,

The standard form of the given polynomial.

Solution,

The standard form of the given polynomial will be 3m⁵+5m³-7m+2.

We can easily solve this problem by following the given steps.

We know that the standard form of the polynomial is to write all the terms with their variables in the decreasing order of their power.

In this case, we have

3m⁵ - 7m + 5m³+2

So, we have powers 5,3 and 1.

Now, arranging the terms in the same order,

3m⁵+5m³-7m+2

Hence, the standard form of the given polynomial is 3m⁵+5m³-7m+2.

Answered by pulakmath007
0

The polynomial in standard form is 3m⁵ + 5m³ - 7m + 2

Given :

The polynomial 3m⁵ - 7m + 5m³ + 2

To find :

The standard form of the polynomial

Solution :

Step 1 of 2 :

Write down the given polynomial

The given polynomial is

3m⁵ - 7m + 5m³ + 2

Step 2 of 2 :

Write down the standard form of the polynomial

The variable is m

We rewrite the given polynomial in descending power of its variable m we get

3m⁵ + 5m³ - 7m + 2

Which is the required standard form of the polynomial

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