Gunter, the weightlifter, can lift a 230.0-kg barbell overhead on earth. the
acceleration due to gravity on the sun is 274 m/s2. a) would the barbells be
heavier on the sun or on the earth? b) how much (in newtons) would the
barbells weigh on the sun (if it were possible to stand on the sun without
melting)?

a. The barbell would be heavier on the Sun than on Earth.

b. The weight of the barbell on the Sun is 63,020 Newton.

Given the following data:

We know that acceleration due to gravity (g) on Earth is equal to 9.8

a. To find which barbell would be

heavier, we would have to determine the weight of each barbell;

Mathematically, the weight of an object is given by the formula;

Where;

For the barbell on the Sun:

Weight = 63,020 Newton.

For the barbell on Earth:

Weight = 2,254 Newton.

Therefore, the barbell would be heavier on the Sun.

b. To find the weight of the barbell on the Sun:

Weight = 63,020 Newton.

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(a) The barbells is heavier on the surface of sun.

(b) Weight of barbell on the sun, W = 63020 N

Step-by-step explanation:

Mass lifted by barbell, m = 230 kg

The acceleration due to gravity on the sun is,

(a) The weight of barbell on the surface of earth is :

The weight of barbell on the surface of sun is :

The barbells is heavier on the surface of sun.

(b) On the surface of sun the weight of the barbell is 63020 N. Hence, this is the required solution.

the quotient is 4x^2 - 27x + 167 with a remainder of -996

step-by-step explanation:

in synthetic division, use -6 as the divisor and use the coefficients {4, -3, 5, 6}:

-6     )   4     -3     5     6

                -24   162 -1002

          4   -27   167   -996

thus, the quotient is 4x^2 - 27x + 167 with a remainder of -996.

note:   your "4x°-3x+5x+6" is ambiguous / incomplete.   i had to assume that you meant '4x^3 - 3x^2 + 5x + 6."

$9.41

step-by-step explanation: