If $a,b,c > 0$, then prove that $[(1+a)(1+b)(1+c)]^7 > 7^7a^4b^4c^4$
I reached till : $8^7 > 7^7 \sqrt{abc}$
Can't move forward from there. Please help!
If $a,b,c > 0$, then prove that $[(1+a)(1+b)(1+c)]^7 > 7^7a^4b^4c^4$
I reached till : $8^7 > 7^7 \sqrt{abc}$
Can't move forward from there. Please help!