Let`s see. You are getting 1.3 to 1 so you need at least 43% equity to call and break even excluding rake ( with rake you will lose 9bb from the pot so odds would be 1.21 to 1 and will need 45% equity to break even).
If we only give villain a range of some Ax clubs (6), 1/3 T9o (4), 1/2 T9s (2), you get only 28% equity resulting into folding :
Board: 8c 7c Jc Qd
Dead:
equity win tie pots won pots tied
Hand 0: 27.841% 27.84% 00.00% 147 0.00 { QcQh }
Hand 1: 72.159% 72.16% 00.00% 381 0.00 { AcKc, AcTc, Ac9c, Ac5c, Ac4c, Ac3c, Tc9c, Td9d, Tc9d, Td9c, Th9c, Ts9c }
Now let`s start widening his shove range to see where we can call. If we add let`s say 4 combos with A
like AQo and AJo and 1 combo of JJ we get about break even point where we can call and anything wider becomes +EV call:
Board: 8c 7c Jc Qd
Dead:
equity win tie pots won pots tied
Hand 0: 44.652% 44.65% 00.00% 334 0.00 { QcQh }
Hand 1: 55.348% 55.35% 00.00% 414 0.00 { JhJs, AcKc, AcTc, Ac9c, Ac5c, Ac4c, Ac3c, Tc9c, Td9d, AcQs, AcJd, AcJh, AcJs, Tc9d, Td9c, Th9c, Ts9c }
You get about break even point if he shoves 4 combos of sets instead of AQo and AJo too:
Board: 8c 7c Jc Qd
Dead:
equity win tie pots won pots tied
Hand 0: 45.313% 45.31% 00.00% 319 0.00 { QcQh }
Hand 1: 54.688% 54.69% 00.00% 385 0.00 { JdJh, JdJs, JhJs, 7h7s, AcKc, AcTc, Ac9c, Ac5c, Ac4c, Ac3c, Tc9c, Td9d, Tc9d, Td9c, Th9c, Ts9c }
So in conclusion it`s a tough spot and only depends on the villain`s capability to semibluff. (If you spot mistakes in my math fell free to correct).