@@ -156,11 +156,12 @@ $\text{Perimeter of a rectangle} = 2 \times \rm{(length + breadth)}$
156156> O/p: 16
157157
158158<br >
159- > ** Sample 2:**
160- I/p:
161- 22
162- 21
163- O/p: 86
159+ 160+ > ** Sample 2:**
161+ > I/p:
162+ > 22
163+ > 21
164+ > O/p: 86
164165
165166---
166167
@@ -174,11 +175,12 @@ $\text{Area of a rectangle} = \text{length} \times \text{breadth}$
174175> O/p: 16
175176
176177<br >
177- > ** Sample 2:**
178- I/p:
179- 22
180- 21
181- O/p: 462
178+ 179+ > ** Sample 2:**
180+ > I/p:
181+ > 22
182+ > 21
183+ > O/p: 462
182184
183185---
184186
@@ -192,11 +194,12 @@ $\text{Perimeter} = \text{number of sides} \times \text{length of one side}$
192194> O/p: 32
193195
194196<br >
195- > ** Sample 2:**
196- I/p:
197- 7 <br >
198- 21
199- O/p: 147
197+ 198+ > ** Sample 2:**
199+ > I/p:
200+ > 7 <br >
201+ > 21
202+ > O/p: 147
200203
201204---
202205
@@ -210,11 +213,12 @@ $\text{Area of right triangle} = \dfrac{1}{2} \times \rm{base} \times \rm{height
210213> O/p: 8.0
211214
212215<br >
213- > ** Sample 2:**
214- I/p:
215- 22
216- 21
217- O/p: 231.0
216+ 217+ > ** Sample 2:**
218+ > I/p:
219+ > 22
220+ > 21
221+ > O/p: 231.0
218222
219223---
220224
@@ -227,10 +231,11 @@ $\text{Perimeter of a circle} = 2\pi \times \rm{radius}$
227231> O/p: 25.133
228232
229233<br >
230- > ** Sample 2:**
231- I/p:
232- 22
233- O/p: 138.230
234+ 235+ > ** Sample 2:**
236+ > I/p:
237+ > 22
238+ > O/p: 138.230
234239
235240---
236241
@@ -242,6 +247,8 @@ $\text{Area of a circle} = \pi \times \rm{radius}^2$
242247> 4 <br >
243248> O/p: 50.265
244249
250+ <br >
251+ 245252> ** Sample 2:**
246253> I/p:
247254> 21
@@ -252,7 +259,7 @@ $\text{Area of a circle} = \pi \times \rm{radius}^2$
252259** Q16:** Write a program to get the sides of a triangle and print its area using Heron's Formula rounded off to 3 decimal places.
253260$\text{Area of right triangle} = \sqrt{s \times (s-a)\times(s-b)\times(s-c)}$
254261$\rm{where},$
255- $s = \text{Semi-Perimeter} = \dfrac{\text{Perimter of triangle}}{2}$
262+ $s = \text{Semi-Perimeter} = \dfrac{\text{Perimeter of triangle}}{2}$
256263$a, ~ b, ~ c = \text{Sides of the triangle}$
257264
258265> ** Sample 1:**
@@ -262,6 +269,8 @@ $a, ~b, ~c = \text{Sides of the triangle}$
262269> 5
263270> O/p: 6.0
264271
272+ <br >
273+ 265274> ** Sample 2:**
266275> I/p:
267276> 12
@@ -280,10 +289,11 @@ $\text{Area of equilateral triangle} = \dfrac{\sqrt{3}}{4} \times \rm{side}^2$
280289> O/p: 6.9282
281290
282291<br >
283- > ** Sample 2:**
284- I/p:
285- 31
286- O/p: 416.1252
292+ 293+ > ** Sample 2:**
294+ > I/p:
295+ > 31
296+ > O/p: 416.1252
287297
288298---
289299
@@ -297,11 +307,12 @@ From Pythagoras theorem, $ \rm{hypotenuse} = \sqrt{\rm{base}^2 + \rm{height}^2}$
297307> O/p: 5
298308
299309<br >
300- > ** Sample 2:**
301- I/p:
302- 12
303- 6 <br >
304- O/p: 13.416
310+ 311+ > ** Sample 2:**
312+ > I/p:
313+ > 12
314+ > 6 <br >
315+ > O/p: 13.416
305316
306317---
307318
0 commit comments