Question

the Angle sum of a convex polygon with a number of sides 7 is
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Answer 1

Answer:

900 is the correct answer.

Step-by-step explanation:

sum of angles of a n-sided figure = (n-2)×180

where n is the number of sides.

so, the angle sum of a polygon with 7 sides = (7-2)×180 = 5×180 = 900

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Answer 2

Step-by-step explanation:

Given that:-

Given that:-No. of sides in a convex polygon=7

Given that:-No. of sides in a convex polygon=7n=7

Given that:-No. of sides in a convex polygon=7n=7 we know that

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then=>(7-2)×180°

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then=>(7-2)×180°=>5×180°

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then=>(7-2)×180°=>5×180°=>900°

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then=>(7-2)×180°=>5×180°=>900°The angle sum of the convex polygon

Given that:-No. of sides in a convex polygon=7n=7 we know that "If a convex polygon has n sides then the sum of interior angles (angle sum)=(n-2)×180°".Substitute the value of n=7 then=>(7-2)×180°=>5×180°=>900°The angle sum of the convex polygon has 7 sides is 900°