If u = < -7, 6> and v = < -4, 17> , which vector can be added to u + 3v to get the unit vector < 1, 0> as the resultant vector? a. w = < 18, -57> b. w = < 18, -45> c. w = < 20, -57> d. w = < 20, -45>

The value of the vector w is <20, -57>.

Whenever we add two vectors such that and , we add the corresponding component of one vector to the corresponding component of another vector, and the result vector is known as the resultant vector.

Therefore,

Whenever we multiply a vector such as <x, y> with a whole number a, then each component of the vector is multiplied by the whole number. therefore,

Given to us,

u = <-7, 6>,

v = <-4, 17>,

resultant, R =  <1, 0>

We can write it as,

substituting the values,

Hence, the value of the vector w is <20, -57>.

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-12 > a

step-by-step explanation:

-11 > 1 + a

subtract 1 from each side

-11-1 > 1-1+a

-12 > a

1^3 + 2^3 + 3^3 +4^3 = (1+2+3+4)^2

step-by-step explanation:

i am only able to answer the first part. i am not sure about the second part. sorry