It is known that the proportional series An, An 1296, q 6 Sn 1554 find n and A1. With the process, s

Updated on educate 2024-08-13
8 answers
  1. Anonymous users2024-02-16

    an=a1*6^(n-1)=1296 (1)

    sn=a1*(1-6 n) (1-6)=1554, i.e. a1*(6 n-1)=7770 (2).

    1)*6 (2) gives 6 n (6 n-1)=7776 7770, and the solution gives 6 n=1296, so, n=4, substituting (1) gives a1=6.

  2. Anonymous users2024-02-15

    The formula is summed by the proportional sequence, sn = a1 * q n - 1) (q-1) = (an * q - a1) (q-1).

    i.e. 1554 = (1296 * 6 - a1) 5 gives a1 = 6

    Again, the general formula is an = a1 * q (n-1), i.e. 1296 = 6 n

    We get n=4so, n=4, a1=6

  3. Anonymous users2024-02-14

    The proportional number series is a common term for the male envy cherry blossom pose, the first n term and the male brother ode to the cong cherry pose.

  4. Anonymous users2024-02-13

    an=a1*6^(n-1)=1296 (1)

    sn=a1*(1-6 n) (1-6)=1554, i.e. a1*(6 n-1)=7770 (2).

    1)*6 (2) gives 6 n (6 n-1)=7776 7770, and the solution gives 6 n=1296, so, n=4, substituting (1) gives a1=6.

  5. Anonymous users2024-02-12

    a2an-1=128=a1an

    a1+an=66

    Xie Xing took the bridge.

    a1=64,an=2,sn=(a1-anq)(1-q)=(64-2q) file(1-q)=126

    q=1 2,an a1=1 32=q (n-1)n=6 or.

    a1=2,an=64,sn=(a1-anq)(1-q)=(2-64q)/(1-q)=126q=2,an/a1=32=q^(n-1)

    n=6,8,

  6. Anonymous users2024-02-11

    an=a1*q^(n-1)=q^(n-1)=64sn=a1*[1-q^n]/(1-q)

    1-64q] Cavity socks (1-q).

    Dewu Q=2, N=7

  7. Anonymous users2024-02-10

    a2an-1=a1an=128, and a1+an=66, consider a1 and an as the two roots of the equation x 2-66x+128=0, and get the age delay a1=2, an=64 or a1=64, an=2. Next, let's pick up the keys and calculate it yourself.,You should be able to.,The general term of the ratio is just this modulo formula and n terms and formulas.。

  8. Anonymous users2024-02-09

    a1*an=a2*an-1=128, and a1+an=66, so a1=2,an=64 or a1=64,an=2;When a1=2,an=64, sn=(a1-an*q) (1-q), the solution obtains the dousha q=2, n=6:::when a1=2, an=64, sn=(a1-an*q) respectful person(1-q), the solution q=1 empty draft state 2,n=6:

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