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b/d5/df6/check__amicable__pair_8cpp_ae66f6b31b5ad750f1fe042a706a4e3d4_cgraph_org.svg @@ -1,7 +1,7 @@ - - - - - - - - - + + + + @@ -161,11 +161,11 @@ Algorithm

Main function.

Returns
0 on exit
-
100  {
-
101  // Testing
-
102  test();
-
103  return 0;
-
104 }
+
110  {
+
111  // Testing
+
112  test();
+
113  return 0;
+
114 }
static void test()
Function to test above algorithm.
Definition: cut_rod.cpp:71
Here is the call graph for this function:
@@ -176,8 +176,8 @@ Here is the call graph for this function:
- -

◆ maxProfitByCuttingRod()

+ +

◆ maxProfitByCuttingRod()

@@ -193,7 +193,7 @@ template<size_t T>
- + @@ -225,7 +225,7 @@ template<size_t T>

Functions

template<size_t T>
int dynamic_programming::cut_rod::maxProfitByCuttingRod (const std::array< int, T > &price, const int n)
 Cuts the rod in different pieces and stores the maximum profit for each piece of the rod. More...
 
template<size_t T>
int dynamic_programming::cut_rod::maxProfitByCuttingRod (const std::array< int, T > &price, const uint64_t &n)
 Cuts the rod in different pieces and stores the maximum profit for each piece of the rod. More...
 
static void test ()
 Function to test above algorithm. More...
 
const int const uint64_t &  n 
-
44  {
+
44  {
45  int *profit =
46  new int[n + 1]; // profit[i] will hold maximum profit for i inch rod
47 
@@ -241,7 +241,7 @@ template<size_t T>
57  }
58  profit[i] = q;
59  }
-
60  int ans = profit[n];
+
60  const int16_t ans = profit[n];
61  delete[] profit;
62  return ans; // returning maximum profit
63 }
@@ -250,7 +250,7 @@ template<size_t T>
Here is the call graph for this function:
-
+
@@ -283,31 +283,41 @@ Here is the call graph for this function:
Returns
void
71  {
72  // Test 1
-
73  const int n1 = 8; // size of rod
-
74  std::array<int, n1> price1 = {1, 5, 8, 9, 10, 17, 17, 20}; // price array
-
75  const int max_profit1 =
-
76  dynamic_programming::cut_rod::maxProfitByCuttingRod(price1, n1);
-
77  const int expected_max_profit1 = 22;
+
73  const int16_t n1 = 8; // size of rod
+
74  std::array<int32_t, n1> price1 = {1,2,4,6,8,45,21,9}; // price array
+
75  const int64_t max_profit1 =
+
76  dynamic_programming::cut_rod::maxProfitByCuttingRod(price1, n1);
+
77  const int64_t expected_max_profit1 = 47;
78  assert(max_profit1 == expected_max_profit1);
79  std::cout << "Maximum profit with " << n1 << " inch road is " << max_profit1
80  << std::endl;
81 
82  // Test 2
-
83  const int n2 = 30; // size of rod
-
84  std::array<int, n2> price2 = {
+
83  const int16_t n2 = 30; // size of rod
+
84  std::array<int32_t, n2> price2 = {
85  1, 5, 8, 9, 10, 17, 17, 20, 24, 30, // price array
86  31, 32, 33, 34, 35, 36, 37, 38, 39, 40,
87  41, 42, 43, 44, 45, 46, 47, 48, 49, 50};
-
88  const int max_profit2 =
-
89  dynamic_programming::cut_rod::maxProfitByCuttingRod(price2, n2);
-
90  const int expected_max_profit2 = 90;
-
91  assert(max_profit2 == expected_max_profit2);
-
92  std::cout << "Maximum profit with " << n2 << " inch road is " << max_profit2
-
93  << std::endl;
-
94 }
+
88 
+
89  const int64_t max_profit2=
+
90  dynamic_programming::cut_rod::maxProfitByCuttingRod(price2, n2);
+
91  const int32_t expected_max_profit2 = 90;
+
92  assert(max_profit2 == expected_max_profit2);
+
93  std::cout << "Maximum profit with " << n2 << " inch road is " << max_profit2
+
94  << std::endl;
+
95  // Test 3
+
96  const int16_t n3 = 5; // size of rod
+
97  std::array<int32_t, n3> price3 = {2,9,17,23,45}; // price array
+
98  const int64_t max_profit3 =
+
99  dynamic_programming::cut_rod::maxProfitByCuttingRod(price3, n3);
+
100  const int64_t expected_max_profit3 = 45;
+
101  assert(max_profit3 == expected_max_profit3);
+
102  std::cout << "Maximum profit with " << n3 << " inch road is " << max_profit3
+
103  << std::endl;
+
104 }
-
int maxProfitByCuttingRod(const std::array< int, T > &price, const int n)
Cuts the rod in different pieces and stores the maximum profit for each piece of the rod.
Definition: cut_rod.cpp:44
+
int maxProfitByCuttingRod(const std::array< int, T > &price, const uint64_t &n)
Cuts the rod in different pieces and stores the maximum profit for each piece of the rod.
Definition: cut_rod.cpp:44
T endl(T... args)
Here is the call graph for this function:
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