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As it reads, your question cannot be answered. Please resubmit it, spelling out the symbols as "plus", "minus", "equals" etc. Also use ^ to indicate powers (x^2) or x-squared.
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What is 5h plus 7h plus 2h -3h simplified?
It is: 11h
What is 7h plus 12h?
19h which = 7PM in the evening
How do you solve 4h plus 7h-16 equals 6?
4h + 7h - 16 = 6 Combine like terms: 11h - 16 = 6 Add 16 to both sides: 11h = 22 Divide both sides by 11: h = 2
7h-2 plus -51 what does h equals?
7h - 2 - 51 is an expression NOT an equation. An expression cannot be solved for the value of a variable.
Is 5h plus 2h2 equivalent to 7h?
No, (5h + 2h^2) is not equivalent to (7h). The expression (5h + 2h^2) contains a term (2h^2), which is a quadratic term, while (7h) is a linear term. Therefore, they represent different mathematical expressions.
What is the the word phrasefor 62 plus 7h?
er, sixty-two plus seven aitch? 62 + 7h
What is 7h plus 4 equals - 80?
If: 7h+4 = -80 then h = -12
What is 10 plus 7h?
Unless you have a value for 'h', the answer will just be an expression: 10 + 7h
What is 14 plus 5h plus 2h equals 5h plus 28h equals?
h = 0.538462 14 + 5h + 2h = 5h + 28h 14 + 7h = 33h 14 + 7h - 7h = 33h - 7h 14 = 26h 14/26 = 26/26h 0..538462 = h
What is 7h plus 35 over negative 7?
(7h + 35) / (-7) = (7h)/(-7) + (35)/(-7) = (-h) + (-5) = - (h + 5)
What is 5h plus 7h plus 2h -3h simplified?
It is: 11h
What is 7h plus 12h?
19h which = 7PM in the evening
What is h plus 6h?
h + 6h = 7h
How do you solve 4h plus 7h-16 equals 6?
4h + 7h - 16 = 6 Combine like terms: 11h - 16 = 6 Add 16 to both sides: 11h = 22 Divide both sides by 11: h = 2
How do you factor 10g plus 35h?
5(2g + 7h)
7h-2 plus -51 what does h equals?
7h - 2 - 51 is an expression NOT an equation. An expression cannot be solved for the value of a variable.
Is 5h plus 2h2 equivalent to 7h?
No, (5h + 2h^2) is not equivalent to (7h). The expression (5h + 2h^2) contains a term (2h^2), which is a quadratic term, while (7h) is a linear term. Therefore, they represent different mathematical expressions.
