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Furkat [3]
3 years ago
12

Brahmagupta’s solution to a quadratic equation of the form ax2 + bx = c involved only one solution. Which solution would he have

found for the equation 3x2 + 4x = 6?
Mathematics
1 answer:
zlopas [31]3 years ago
7 0

Answer:

0.897

Step-by-step explanation:

Brahmagupta formula for quadratic equation ax^2+bx=c is

x=\dfrac{\sqrt{4ac+b^2}-b}{2a}

It involved only one solution.

The given equation is

3x^2+4x=6

Here, a=3, b=4 and c=6. Put these values in the above formula.

x=\dfrac{\sqrt{4(3)(6)+(4)^2}-4}{2(3)}

x=\dfrac{\sqrt{4(3)(6)+(4)^2}-4}{2(3)}

x=\dfrac{\sqrt{72+16}-4}{6}

x=\dfrac{\sqrt{88}-4}{6}

x\approx \dfrac{5.38}{6}

x\approx 0.897

Therefore, the required solution is 0.897.

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how many numbers are there that have distinct digits and are greater than 4500? how many 5 digit odd numbers are there that have
marusya05 [52]

Answer:

4-digit numbers with distinct digits and greater than 4500: 2800 numbers

5-digit numbers with distinct digits: 27216 numbers.

Step-by-step explanation:

If we represent a 4 number digit by ABCD, we have 9 posibilities for A (1,2,3,4,5,6,7,8 and 9, all but 0).

If every digit has to be different, we have 9 posibilities for B: ten digits (0,1,2,3,4,5,6,7,8 and 9 minus the one already used in A).

Int he same way, we have 8 posibilities for C and 7 for D.

Considering all 4-digits numbers, we have 9*9*8*7 = 4536 numers with distinct digits.

To know how many of these numbers are greater than 4500, we can substracte first the numbers that are smaller than 4000: A can take 3 digits (1,2 and 3) and B, C and D the same as before.

3*9*8*7 = 1512 numbers smaller than 4000

Then we can substrat the ones that are between 4000 and 4500

1*4*8*7 = 224 numbers between 4000 and 4500

So, if we substract from the total the numbers that are smaller than 4500 we have the results:

4-digit numbers with distinct digits greater than 4500 = 4536-(1512+224) = 2800

For 5-digit numbers, we can call the number ABCDE.

For A we have 9 digits possible (all but 0).

For B, we also have 9 posibilities (all digits but the one used in A).

For C, we have 8 digits (all 10 but the ones used in A and B).

For D, we have 7 digits.

For E, we have 6 digits.

Multiplying the possible combinations, we have:

9*9*8*7*6 =  27,216 5-digit numbers with distinct digits.

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3 years ago
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