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gizmo_the_mogwai [7]
3 years ago
9

solve for x. −ax 3b > 5 x > the quantity 3 times b minus 5 all over a x > the quantity 5 minus 3 times b all over negat

ive a x < the quantity 3 times b plus 5 all over a x < the quantity negative 3 times b plus 5 all over negative a
Mathematics
2 answers:
kodGreya [7K]3 years ago
8 0

Answer:

Option (d) is correct.

x < the quantity negative 3 times b plus 5 all over negative a

Step-by-step explanation:

Given :   -ax + 3b > 5

We have to solve for x and choose for the correct option from the given options.

Consider   -ax + 3b > 5

Subtract 3b both side, we have,

-ax + 3b  - 3b > 5 - 3b  

Simplify , we have,

-ax  > 5 - 3b  

Divide both side by -1,

\left(-ax\right)\left(-1\right)

Divide both side by a , we get,

\frac{ax}{a}

x

or same as x

Thus,  x < the quantity negative 3 times b plus 5 all over negative a

arsen [322]3 years ago
3 0
-ax + 3b > 5

Subtract 3b: -ax > 5 -3b

Diuvide by - a, which implies to change the sign > to <:

x < [5 -3b]/ (-a) or x < [3b - 5]/a ..... both are equivalent

That is second option.
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Help Q-Q 7/10c =4 1/5
shepuryov [24]

\huge\mathfrak\green{answer}

= q -   \frac{q7}{10} c =  \frac{41}{5}

\red{multiply}

= q -  \frac{cq7}{10} =  \frac{41}{5}

\red{subtract \: q \: from \: both \: sides}

= q -  \frac{cq7}{10}  - q =  \frac{41}{5} - q

\red{now \: simplify}

=  -  \frac{cq7}{10}  =  \frac{41}{5}  - q

\red{multiply \: 10 \: both \: sides}

= 10( -  \frac{cq7}{10} ) = 10. \frac{41}{5}  - 10q

\red{simplify}

=  - cq7 = 82 - 10q

\red{now \: divide}

=  \frac{ - cq7}{ - q7}  -  \frac{82}{ - q7}  -  \frac{10q}{ - q7}

\red{simplify}

= c =   - \frac{82 - 10q}{q7} (q≠0)

Brainliest? :) (I'd really appreciate if you mark me as brainliest)

\huge\mathfrak\green{thank \: you}

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Answer:

I am a little late but here is the answer

The graph of a non-proportional linear relationship is a straight line that does not pass through the origin.

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With increase in proportion of one quantity, the proportion of the other quantity decreases and with decrease in proportion of one quantity , the proportion of the other quantity increases .

Step-by-step explanation:

From Graph :

The graph of a non-proportional linear relationship is a straight line that does not pass through the origin.

From Equation :

Non-proportional linear relationships can be expressed in the form y = m x  + b, where  , m is the slope of the line, and b represents the y-intercept.

From Table:

With increase in proportion of one quantity, the proportion of the other quantity decreases and with decrease in proportion of one quantity , the proportion of the other quantity increases .

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