Elliptic curve isogeny class with Cremona label 9360bq (LMFDB label 9360.e)

• Label: 9360bq
• Number of curves: $1$
• Conductor: $9360$
• CM: no
• Rank: $0$

Elliptic curves in class 9360bq

LMFDB label	Cremona label	Weierstrass coefficients	j-invariant	Discriminant	Torsion structure	Modular degree	Faltings height	Optimality
9360.e1	9360bq1	$[0, 0, 0, 1752, -5289572]$	$3186827264/64769371875$	$-12087519256800000$	$[]$	$49920$	$1.7648$	$\Gamma_0(N)$-optimal

Rank

The elliptic curve 9360bq1 has rank $0$.

L-function data

Bad L-factors:

Prime	L-Factor
$2$	$1$
$3$	$1$
$5$	$1 - T$
$13$	$1 - T$

Good L-factors:

Prime	L-Factor	Isogeny Class over $\mathbb{F}_p$
$7$	$1 + 7 T^{2}$	1.7.a
$11$	$1 - 4 T + 11 T^{2}$	1.11.ae
$17$	$1 - 2 T + 17 T^{2}$	1.17.ac
$19$	$1 - 4 T + 19 T^{2}$	1.19.ae
$23$	$1 - 4 T + 23 T^{2}$	1.23.ae
$29$	$1 - 6 T + 29 T^{2}$	1.29.ag
$\cdots$	$\cdots$	$\cdots$

See L-function page for more information

Complex multiplication

The elliptic curves in class 9360bq do not have complex multiplication.

Modular form 9360.2.a.bq