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curriculum/challenges/english/blocks/project-euler-problems-101-to-200/5900f4231000cf542c50ff34.md

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--description--

Having three black objects $B$ and one white object $W$ they can be grouped in 7 ways like this:

$$(BBBW)\;(B,BBW)\;(B,B,BW)\;(B,B,B,W)\;(B,BB,W)\;(BBB,W)\;(BB,BW)$$

In how many ways can sixty black objects $B$ and forty white objects $W$ be thus grouped?

--hints--

colorsGrouping() should return 83735848679360670.

js
assert.strictEqual(colorsGrouping(), 83735848679360670);

--seed--

--seed-contents--

js
function colorsGrouping() {

  return true;
}

colorsGrouping();

--solutions--

js
// solution required