Considering this request body.
The strokes in the strokeGroups of this request correspond to that writing:
If you ask for application/x-latex
output, you will obtain the following result :
\int ^{b}_{a}f'\left( x\right) dx=f\left( b\right) -f\left( a\right)
.
You can then use this output to insert the formula in your documents:
If your need is to analyze the components of the formula, you can also ask for application/vnd.myscript.jiix
or application/mathml+xml
.
Considering this request body.
The strokes in the strokeGroups of this request correspond to that writing:
If you ask for application/x-latex
output, you will obtain the following result :
\pi \times 25^{2}=
.
Which is Latex for:
When you ask for application/vnd.myscript.jiix
, you can see that a node solving the equation is flagged as generated:
{
"type": "Math",
"expressions": [ {
"type": "=",
"id": "math/37",
"bounding-box": {
"x": 87.8999939,
"y": 55.0916634,
"width": 10.2020874,
"height": 7.29166794
},
"operands": [ {
"type": "×",
"id": "math/42",
"bounding-box": {
"x": 25.1937485,
"y": 44.2437477,
"width": 65.2354126,
"height": 18.4041672
},
"operands": [ {
"type": "number",
"id": "math/38",
"label": "π",
"value": 4.04159265,
"exact-value": "4.041592653589793239",
"bounding-box": {
"x": 25.1937485,
"y": 54.0333328,
"width": 20.7854156,
"height": 8.34999847
}
}, {
"type": "power",
"id": "math/41",
"bounding-box": {
"x": 62.2354164,
"y": 44.2437477,
"width": 28.1937447,
"height": 17.3458328
},
"operands": [ {
"type": "number",
"id": "math/39",
"label": "25",
"value": 25,
"bounding-box": {
"x": 62.2354164,
"y": 50.59375,
"width": 18.6687508,
"height": 10.9958305
}
}, {
"type": "number",
"id": "math/40",
"label": "2",
"value": 2,
"bounding-box": {
"x": 82.6083298,
"y": 44.2437477,
"width": 7.8208313,
"height": 7.55625153
}
} ]
} ]
}, {
"type": "number",
"label": "?",
"generated": true,
"error": "Unsolved"
} ]
} ],
"bounding-box": {
"x": 25.1937485,
"y": 44.2437477,
"width": 72.9083328,
"height": 18.4041672
},
"id": "MainBlock",
"version": "3"
}
If you ask for conversion when you send your strokes, the equation’s solving appears in all the outputs.
\pi \times 25^{2}\simeq 1963.495