Using the given information, find the value of x in each of the following figures:

Enter the polynomial in the given input box.

In each of the following figure, find the value of x:

(exterior angle) ⇒ x =110o.

Join a and d to produce ad to e.

(i) (ii) (iii) (iv) (v) (vi) solution.

Enter the expression you want to evaluate.

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In the given figure, there are two triangles, ade and abc.

Hence, side ln is the hypotenuse.

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Find the value of x in each figure.

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In each of the following figure, find the value of x :

Ab = ac (given) ∠b = ∠ c (angles opposite to equal sides are equal) in:

(i) in the right angled triangle lmn, ∠m = 90 ∘.

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(i) a circle with centre o.

According to pythagoras' theorem, l (ln) 2 = l.

Ab = ac and ∠ a = 40°.

If o is the centre of the circle, find the value of x in each of the following figures:

Calculate the value of x in each of the following figures.

Then, ∠cad+∠dab=55° and ∠cde+∠edb=x°.

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(i) side ac of triangle abc is produced to e.

Find the value of x in the figure:

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Side ad of triangle acd is produced to e.

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X = 40o +y.

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Calculate the value of x in the given figure.

In the figures below, find the value of 'x'.

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Solve for x in math means finding the value of x that would make the equation true.

Solving (i) ∠ adb = ∠ acb = 50 ∘ [since, angles made by same chord on.